Catalogue of the Library of the Tomsk Technological Institute of Emperor Nicholas II. Section 2. Pure Mathematics

Catalogue of the Library of the Tomsk Technological Institute of Emperor Nicholas II. Section 2. Pure Mathematics

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Submitted 1907 | SovietRxiv: ru-190701.07328 | Translated from Russian

Pre-reform orthography. The original is printed in the Russian spelling used before the 1918 reform (ѣ, і, ъ).

Abstract Generated abstract

This publication is a printed catalogue of the pure mathematics holdings of the Library of the Tomsk Technological Institute of Emperor Nicholas II, issued as Section 2 of the library catalogue. It records books and related materials in Russian and other European languages, giving inventory numbers, shelf marks, authors, titles, editions, publication places, dates, and occasional notes on translations, lithographed lecture courses, atlases, supplements, and institutional publications. The catalogue documents the institute’s early twentieth-century mathematical collection across arithmetic, algebra, geometry, analysis, probability, calculus, drawing, mathematical instruments, history, and specialized research literature, providing a bibliographic snapshot of mathematical teaching and reference resources available at the institute.

Full Text

CATALOG

OF THE LIBRARY

of the Tomsk

Technological Institute

of Emperor Nicholas II.

Section 2.

PURE MATHEMATICS.

TOMSK.
Typo-lithography of K. Ya. Zelenevsky.
1906.

II. MATHEMATICS.

A. Books printed in Russian type.

6¹/36. Avrinsky N. A. A course in the theory of probability and its applications to the investigation of the results of measurements and observations.
St. Petersburg. 1905.
3⁵/35. Higher Algebra.
Lithogr. St. Petersburg. 1866–7.
5⁴/10. Alekseevsky. Integration of differential equations.
Lithogr. Kharkov. 1901.
6⁷/48. Albitsky V. I. Investigation of second-degree equations with two variables with respect to their decomposition into two linear factors.
3⁵/28. Andreev K. A. A basic course in analytic geometry.
3rd ed. Moscow. 1900.
5⁴/6. Anisimov V. A. Analysis.
Differential and integral calculus with applications.
Lithogr. Warsaw. 1901–2.
5⁴/9. Anisimov V. A. Analytic geometry.
Lithogr. Warsaw. 1901–2.
6⁴/11. Belidor. A new course of mathematics for artillerymen and engineers.
Part 1; trans. I. Glebovsky. 1766.
3¹/43. Berens V. Integral calculus.
St. Petersburg. 1862.
6⁴/3. Berens V. A course of mathematics and mechanics for military schools.
St. Petersburg. 1880.
3⁴/1. Berens V. An elementary course in the calculus of infinitesimals.
Part 1; 2nd ed. St. Petersburg. 1884.
6⁷/4. Betti G. Theory of elliptic functions and its applications.
Vol. 1; trans. G. Tsepe. St. Petersburg. 1861.
6³/30. Bilbin N. Algebra for gymnasiums and real schools.
3rd ed. St. Petersburg. 1899.
8⁷/11. Bobylev D. K. On changes of coordinates in differential equations.
Notes of the Imperial Academy of Sciences. St. Petersburg. 1888.
5¹/28. von Boole V. Instruments and apparatus for geometric drawing, with an exposition of their theory.
Moscow. 1892.

Mathematics. II.

No.	Shelf mark	Description
133.	4³/15.	von-Bool V. G. Instruments and machines for the mechanical performance of arithmetical operations. Moscow. 1896.
4975.	5¹/7.	Braitsev I. R. Projective Geometry. Litogr. edition. 1901–2.
7637.	6⁵/27.	Briot and Bouquet. Analytical Geometry. Trans. V. Smirnov. Saint Petersburg. 1868.
6186.	6³/47.	Bugaev N. V. Introduction to analysis and differential calculus. 1st ed. Moscow. 1902.
2903.	6⁷/9.	Bugaev N. V. Fractional partial integrals of differential equations. Proc. Imp. Acad. of Sci. St. Petersburg. 1891.
7401.	6¹/37.	Bugaev N. V. A Manual of Arithmetic. Arithmetic for educational institutions. Moscow. 1889.
7637.	6⁵/27.	Bouquet (and Briot). Analytical Geometry. Trans. V. Smirnov. Saint Petersburg. 1868.
2890.	6⁷/29.	Bunyakovsky V. Geometrical considerations on the most advantageous arrangement of water conduits. Proc. Imp. Acad. of Sci. St. Petersburg. 1863.
5483.	6⁴/10.	Bunyakovsky. Mathematics. Part 1. Arithmetic. Saint Petersburg. 1849.
2889.	6⁷/28.	Bunyakovsky V. On certain particular cases of the integrability in finite form of the differential $$\frac{x+c_1}{x+c_2}\cdot \frac{dx}{\sqrt{x^4+Ax^3+Bx^2+Cx+D}}$$ and of other expressions of a similar kind. Proc. Imp. Acad. of Sci. St. Petersburg. 1873.
2888.	6⁷/27.	Bunyakovsky V. Ya. On self-counting devices and on their new application. Proc. Imp. Acad. of Sci. St. Petersburg. 1876.
2893.	6⁷/30.	Bunyakovsky V. Ya. On the summation of numerical tables by approximation. Proc. Imp. Acad. of Sci. St. Petersburg. 1867.
4921.	5⁵/2.	Boussinesq J. Analysis of infinitely small quantities. Vol. I. Differential calculus; part 1. Elementary course. Moscow. 1899.
6276.	6⁴/21,22.	Belyankin I. I. Problems in integral calculus. 1st issue. Integration of functions. 2nd ed. 2nd issue. Applications to geometry. Lithogr. Kiev. 1900.
49.	3⁴/5.	Vashchenko-Zakharchenko M. E. Calculus of variations. Kiev. 1890.
4159.	3⁴/4.	Vashchenko-Zakharchenko M. E. History of Mathematics. Vol. 1. Historical sketch of geometry. Kiev. 1883.
7647.	6³/57.	Vashchenko-Zakharchenko M. Lectures on the calculus of finite differences. Kiev. 1868.
57.	3³/32.	Vashchenko-Zakharchenko M. E. Theory of determinants and theory of forms. Kiev. 1877.
107.	4⁴/33.	Vega G. Logarithmic-trigonometrical manual. 77th ed. K. Bremiker. Berlin. 1899.
6056.	6⁷/16,17.	Vinogradov. Geometrical, projection, and situational drawing. With an atlas of drawings. Odessa. 1902.

II. Mathematics.

4123. 3⁴/₈. Volkov M. The evolution of the concept of number.
St. Petersburg. 1899.

5369. 6¹/₁₁,₃₅. Wolff H. Abridgment of the first foundations of mathematics.
vols. 1, 2. St. Petersburg. 1770–1771.

4965. 5⁴/₈. Voronoi G. O. Differential and integral calculus.
pt. 2; lithogr. Warsaw. 1901–2.

3027. 4³/₂₈. Voskresensky P. Z. Mathematical analysis.
vol. 1. Warsaw. 1870.

7636. 6¹/₃₉. Gauss K. F. General investigations on curved surfaces.
Transl. by I. Krasnov, ed. by Prof. K. A. Posse. St. Petersburg. 1887.

7556. 5⁴/₃₆. Gebel V. Ya. Principles of descriptive geometry and projection drawing.
pt. 1. Moscow. 1903.

6346. 12³/₄₅. Getye P. A. Tables for converting Russian measures into metric measures and back.
Moscow. 1889.

4956. 4⁶/₇. Glasse E. Descriptive geometry.
pt. 1; lithogr. Warsaw. 1901–1902.

6825. 5⁴/₃₁. Golovnin D. N. A basic course in descriptive geometry.
pt. 1. Moscow. 1904.

2862. 3⁵/₃₁. Guriev. An essay on the improvement of the elements of geometry.
St. Petersburg. 1798.

3399. 5⁴/₁₇,₁₈. Deshevoi M. A. A collection of exercises in descriptive geometry.
With an atlas of drawings; pt. 1. St. Petersburg. 1900–1.

6956. 6⁵/₂₀,A. Jones V. N. Problems for a course in descriptive geometry.
Tomsk. 1904.

6956. 6⁵/₁₈,₁₉,A. Jones V. N. A course in descriptive geometry.
With an atlas of drawings. Tomsk. 1904.

3039. 4²/₄. Dienger J. Differential and integral calculus.
book 1. Differential calculus. St. Petersburg. 1861.

278. 4⁴/₃₅. Dolbnya I. Research on the theory of Abelian integrals.
St. Petersburg. 1896.

7686. 5⁵/₂₁. Dolbnya I. P. Spherical trigonometry.
Lithogr. St. Petersburg. 1894–1900.

58. 5⁵/₁₁. Euclid. Elements.
With introduction and commentaries by M. E. Vashchenko-Zakharchenko. Kiev. 1880.

5376. 6¹/₁₄,₂₄. Euler L. Universal arithmetic.
vols. 1, 2; transl. by P. Inokhodtsev and I. Yudin. 1768–1789.

7625. 6¹/₃₈. Eremeev N. S. (and Petrushevsky F. F.). Comparative tables of decimal and Russian measures.
St. Petersburg. 1868.

2465. 3⁵/₁₄. Ermakov V. P. Algebraic equations solved in radicals.
Kiev. 1901.

282. 3²/₃₈. Ermakov V. P. Analytic geometry.
pt. 2. Kiev. 1900.

10. 3²/₃₉. Ermakov V. P. Differential calculus.
Compiled by O. Shklyarovsky and V. Khanykevich, ed. by the Prof. Kiev. 1899.

7645. 6³/₆₀. Ermakov V. P. First-order differential equations with two variables.
Kiev. 1887.

No.	Shelf mark	Entry
11.	3²/40.	Ermakov V. P. Integral calculus. Parts 1, 2; compiled by S. A. Sheinberg and A. A. Roshkovsky, ed. by Prof. Kiev. 1900.
4239.	3⁴/31.	Ermakov V. P. Theory of vectors in the plane. Kiev. 1857.
7398.	6⁷/41.	Ermolin N. N. A generally accessible practical guide to the use of the pocket calculating ruler. St. Petersburg. 1905.
5870.	6⁶/7.	Zharkov V. Geometrical and engineering drawing. Part 2. Moscow. 1903.
6308.	6⁷/20.	Zhikovsky A. On Eulerian integrals. Kazan. 1867.
6310.	6⁷/22.	Zhikovsky A. On certain applications of Euler’s (Maclaurin’s) and Stirling’s formulas to probability theory. Kazan. 1871.
6309.	6⁷/21.	Zhikovsky A. The simplest derivation of Euler’s formula with a remainder. St. Petersburg. 1871.
4207.	3⁴/33.	Zabludsky N. Probability theory and its application to shooting and marksmanship. St. Petersburg. 1898.
6650.	6⁴/28,46,A.	Problems in Mathematics. Tomsk Technological Institute; issue 1. 1903–4; issue 2. 1904–5. Tomsk. 1904.
5045.	6³/5–7.	Brief Notes on Drawing. I. T. U. Moscow. 1899–1900.
5349.	6¹/16,25.	Kestner A. G. Initial foundations of mathematics. Parts 1, 2. St. Petersburg. 1792–1794.
3403.	3⁶/50.	Kleiber M. Course of projection drawing. Transl., ed. by Nemiks. Moscow. 1897.
5743.	8²/41.	Kotelnikov A. P. Projective theory of vectors. Kazan. 1899.
7632.	5⁵/17.	Cauchy O. L. Algebraic analysis. Transl. by F. Evald, V. Grigoriev, A. Ilyin. Leipzig. 1864.
3029.	3¹/40,41.	Krosnovsky. Analytic geometry. Parts 1, 2; lithogr.
3033.	4⁵/35.	Krosnovsky. Differential calculus. Lithogr.
3023.	3¹/47.	Krosnovsky M. A. Integral calculus. Lithogr. 1866.
3028.	4¹/22.	Krosnovsky. Integral calculus. Lithogr.
3028.	4⁵/32,33	Krosnovsky. Integral calculus. Calculus of finite differences. Elements of the calculus of variations. Parts 1, 2; lithogr. 1867, 1864.
3034.	4¹/23.	Krosnovsky. Application of differential calculus to geometry. Lithogr. Petersburg.
1474.	5⁵/5–8.	Kurdyumov V. I. Course of descriptive geometry. Parts 1, 2, 3, 4. Collection of the Institute of Railway Engineers. St. Petersburg. 1894–1897.
5377.	6¹/20.	Course of Pure Mathematics. Compiled by Ales, Willis, Poinsat and Budro; transl. by P. Pogorelsky. 6th ed. Moscow. 1848.
5354.	6⁵/11.	Lacroix F. Initial foundations of algebra. Transl. by P. Smirnov. St. Petersburg. 1822.

II. Mathematics.

5352. 6¹/₂₁. Lacroix S. F. Elementary foundations of geometry.
Trans. P. Smirnov. 2nd ed. Saint Petersburg. 1827.

5003. 5⁴/₁₁,₁₂. Latyshev G. Descriptive geometry.
Issues 1, 2; lithogr. Kharkov. 1900.

5521. 6³/₃₃. Legendre. Elementary geometry.
2nd ed. St. Petersburg. 1879.

83. 3¹/₆,₇. Lorentz G. Elements of higher mathematics.
Foundations of analytic geometry, differential and integral calculus and their applications to natural science.
Trans. with additions by Sheremetevsky; vols. 1, 2. Moscow. 1896–1901.

4157. 4⁵/₈. Letnikov A. V. Course in the calculus of variations.
Moscow. 1891.

145. 4⁴/₃₈. Maievsky N. Exposition of the method of least squares and its application chiefly to the investigation of the result of shooting.
St. Petersburg. 1881.

60. 4⁵/₃₆, 4⁶/₃. Makarov N. Linear perspective on a plane.
Text and drawings. Saint Petersburg. 1896.

59. 4³/₁₇, 4⁶/₅. Makarov N. I. Descriptive geometry.
With an atlas of drawings. 4th ed. St. Petersburg. 1896.

4125. 4²/₆. Makarov N. I. Plafond-linear perspective. Architecture.
St. Petersburg. 1901.

106. 4³/₁₆, 4⁶/₆. Makarov N. I. Theory of shadows.
With an atlas of drawings. 2nd ed. St. Petersburg. 1900.

61. 4⁵/₂₅, 4⁶/₄. Makavveev A. F. Projection drawing from nature.
With an atlas. St. Petersburg. 1898.

80. 4⁵/₃₄. Marakuev I. N. Elementary algebra:
Part 2. Moscow. 1887.

7651. 6⁵/₂₂. Markov A. A. Introduction to analysis.
Lithogr. St. Petersburg. 1884–1885.

5166. 6³/₄. Markov A. A. Probability calculus.
Saint Petersburg. 1900.

7651. 6⁵/₂₄. Markov A. Theory of probability.
Lithogr.

3721. 3⁴/₁₀. Minin A. Collection of problems in differential and integral calculus.
Moscow. 1899.

8042. 5⁵/₂₇,A. Molin F. E. Differential calculus.
Lithogr. Tomsk. 1904.

4640. 4⁵/₄₂,A. Molin F. E. Integral calculus.
Lithogr. Tomsk. 1902.

8043. 5⁵/₂₈,A. Molin F. E. Integral calculus.
Lithogr. Tomsk. 1904.

8041. 5⁵/₂₆,A. Molin F. E. Integration of differential equations.
Compiled by N. Khitrov; lithogr. Tomsk. 1904.

6453. 5⁴/₂₂,A. Molin F. E. Calculus of infinitely large quantities.
Part 1; lithogr. Tomsk. 1904.

5640. 5⁴/₁₆,A. Molin F. E. Calculus of infinitesimal quantities.
Part 2; comp. N. Khitrov and P. Dydin; lithogr. Tomsk. 1903.

6567. 6⁵/₃₀,₃₁,A. Molin F. E. Course in differential and integral calculus.
Part 1. Tomsk. 1905.

5216. 6⁴/₇,A. Molin F. E. Definite integral.
Lithogr. Tomsk. 1902–1903.

6⁴/₁. Mordukhai-Boltovskoi D. D. Problems in differential and integral calculus.
1 course. 1902–3. Warsaw.
5¹/₇. Moigno. Lectures on the calculus of variations.
Trans. M. Raevsky and M. Gandrikov. Moscow. 1884.
6¹/₁₉. Navrotsky. Outline of trigonometry.
Part 1. Rectilinear trigonometry. Moscow. 1821.
6¹/₁₇. Nazarov S. Practical geometry.
Part 1. Saint Petersburg. 1760.
5⁴/₁₃,A. Nekrasov V. L. Analytic geometry.
Lithogr. Tomsk. 1902–3.
5⁴/₂₃,A. Nekrasov V. L. Analytic geometry.
Lithogr. Tomsk. 1904.
5⁴/₂₀,A. Nekrasov V. L. Differential calculus.
Lithogr. Tomsk. 1901.
5⁵/₂₅,A. Nekrasov V. L. Differential calculus.
Functions of many variables. Geometric applications.
Lithogr. Tomsk. 1904.
4⁵/₄₁,A. Nekrasov V. L. Integral calculus.
Lithogr. Tomsk. 1901.
5⁵/₂₄,A. Nekrasov V. L. Integral calculus.
Definite integrals. Infinite series. Quadrature and rectification of curves. Approximate calculation of integrals.
Lithogr. Tomsk. 1904.
6³/₅₄,A. Nekrasov V. L. Course of analytic geometry.
Part 1. Tomsk. 1905.
4⁴/₁₈. Nekrasov P. A. The algebraic method for solving geometrical construction problems.
2nd ed. Moscow. 1896.
6⁷/₃₁. Nekrasov P. A. On the question of solving a linear system of equations with a large number of unknowns by means of successive approximations.
Notes of the Imperial Academy of Sciences. Saint Petersburg. 1892.
4⁵/₄. Nekrasov P. A. Theory of probabilities.
Moscow. 1896.
3¹/₄₉. Nernst V. and Schoenflies A. A brief and elementary course of differential and integral calculus for physicists, chemists, and naturalists.
Trans. D. K. Dobroserdov under the editorship of Prof. Vasiliev. Moscow. 1901.
3¹/₂. Nernst V. and Schoenflies A. Collection of formulas relating to differential and integral calculus.
Trans. D. Dobroserdov under the editorship of Prof. Vasiliev. Moscow. 1900.
6⁴/₄₅. Nernst and Schoenflies. Foundations of higher mathematics.
A brief textbook of differential and integral calculus as applied to the field of natural science. Trans. from the 2nd ed. by M. P. Duzelsky, under the editorship of A. I. Gruzintsev and V. F. Timofeev. Kharkov. 1900.
9¹/₁₂. O’Rourke. Multiplication tables.
St. Petersburg. 1896.
3⁵/₂₁. Palshau A. N. Elements of descriptive geometry with an application of the drawing of curves.
3rd ed. Moscow. 1897.
6¹/₃₈. Petrushevsky F. F. and Eremeev N. S. Comparative tables of decimal and Russian measures.
Saint Petersburg. 1868.

II. Mathematics

No.	Classmark	Entry
7654.	6⁵/29.	Posse K. Differential calculus and the application of differential and integral calculus to analysis. Lithogr. St. Petersburg. 1887.
5551.	5⁴/14.	Posse K. Course of differential and integral calculus. St. Petersburg. 1903.
2452.	5⁴/24, 6⁵/32.	Posse K. Course of integral calculus. 2nd ed. St. Petersburg. 1895.
3431.	6⁷/32.	Posse K. On one question concerning least quantities. Notes of the Imperial Academy of Sciences. St. Petersburg. 1880.
86.	4⁴/5.	Przhevalsky E. Analytic geometry and a collection of problems in analytic geometry. 3rd ed. Moscow. 1884.
7641.	6¹/40.	Przhevalsky E. Rectilinear trigonometry and a collection of trigonometric problems. 2nd printing. Moscow. 1878.
6738.	5⁴/27.	Pfeiffer I. V. Groups of polyhedra. Kiev. 1903.
7552.	6⁷/44.	Psheborsky A. P. On the question of infinitely small deformations of a surface. Communications of the Mathematical Society. Kharkov. 1900.
7555.	5⁴/37.	Psheborsky A. Some applications of the theory of linear congruences. Kharkov. 1902.
7554.	6⁷/42.	Psheborsky A. On some linear congruences. Mathematical Collection.
7553.	6⁷/45.	Psheborsky A. P. Fundamental problems of the theory of differential equations. Moscow. 1899.
7551.	6⁷/43.	Psheborsky A. P. Abel’s theorem. University News. Kiev. 1896.
5423.	6⁴/12.	Reber A. Course of elementary trigonometry and a collection of examples and exercises. Trans. N. de-Jorzh. 3rd ed. St. Petersburg. 1902.
7609	6³/58,59.	Reder A. Kh. Application of descriptive geometry to drawing. Part 1, with atlas. St. Petersburg. 1858.
1477.	5⁴/19.	Rekashev I. Synopsis of lectures on descriptive geometry. Lithogr. Kiev. 1900.
5425.	6¹/23.	Rozin M. Initial foundations of theoretical and practical geometry. St. Petersburg. 1797.
5355.	6¹/13.	Manual of arithmetic. Trans. V. Adadurov. St. Petersburg. 1740.
5368.	6¹/18.	Manual of arithmetic. Part 2; trans. V. Kuznetsov. St. Petersburg. 1760.
5364.	6¹/12.	Manual of arithmetic. Part 2. St. Petersburg. 1846.
5375.	6¹/27.	Manual of arithmetic. Part 2. 3rd ed.
5570.	6⁴/6,A.	Saltykov N. N. Integral calculus. Lithogr. Tomsk. 1903.

Mathematics

No.	Shelfmark	Entry
284.	3⁴/13.	Saltykov N. On the integration of first-order partial differential equations in one unknown function. Kharkov. 1899.
5567.	5⁴/15,A.	Saltykov N. N. Applications of the calculus of infinitesimals to analysis and geometry. Compiled by N. Potryasov; lithogr. Tomsk. 1903
7093.	5⁴/32.	Saltykov N. N. Application of the theory of groups of infinitesimal transformations to the integration of differential equations by means of quadratures. Kiev. 1904.
5649.	5⁵/4,A.	Sakharov V. A. Axonometry. Parallel perspective. Lithogr. Tomsk. 1902–1903.
7560	5⁴/35.	Satkevich A. Elementary course of higher mathematical analysis. St. Petersburg. 1905.
6829.	6³/52.	Collection of articles by Imshenetsky, Zolotarev, Chebyshev, Andreev, Posse, Struve, Bunyakovsky. Notes of the Imperial Academy of Sciences. St. Petersburg. 1875–1889.
1195.	4³/24.	Sveshnikov P. Elementary theory of series. Report on the state of the Ural Real School. Uralsk. 1899.
5363.	6¹/15.	Sevastyanov Ya. A. Elementary foundations of analytic geometry. St. Petersburg. 1819.
7599.	6⁵/25.	Selivanov D. Course of analytic geometry. 2nd ed.; lithogr. 1895.
7598.	6⁵/28.	Selivanov D. Course of differential calculus. 2nd ed.; lithogr. 1894.
8024.	6⁵/34.	Serret I. A. Supplement to “Theory of circular functions.” Trans. from the 8th ed. by M. V. Parozhkov. St. Petersburg. 1906.
7313.	5¹/34.	Serret I. A. Course of higher algebra. Parts 1, 2; trans. by Yu. N. Rossevich. St. Petersburg–Moscow.
46.	4¹/7,8.	Serret I. A. Course of differential and integral calculus. Vols. 1, 2; trans. from the 2nd ed. by D. Kryukovsky. St. Petersburg. 1883–1884.
3038.	4²/3.	Simashko F. Trigonometry. St. Petersburg. 1857.
5367.	6⁵/9.	Syrodda. Elementary foundations of geometry. Trans. and supplemented by F. Simashko. St. Petersburg. 1847–1848.
3037.	3⁵/1.	Somov I. Analytic geometry. 2nd ed. St. Petersburg. 1867.
1497.	3⁶/25.	Sonin N. Ya. On certain inequalities relating to definite integrals. Notes of the Imperial Academy of Sciences. St. Petersburg. 1898.
137.	4⁴/3.	Sonnenschein. Theoretical and practical geometry and the chief principles of descriptive geometry. Trans. from the 7th ed. by V. Prokhorov. Moscow. 1875.
4340.	5³/30.	Sokhotsky Yu. V. Course of analytic geometry. Compiled by V. Starostin; lithogr. St. Petersburg. 1901.
4341.	5³/29.	Sokhotsky Yu. V. Course of introduction to the analysis of variables and differential calculus. Compiled by V. Starostin; lithogr. St. Petersburg. 1901.

II. Mathematics.

6^5/23. Sokhotsky. Application of integral calculus to geometry and the theory of definite integrals.
Lithogr. St. Petersburg.
4^5/5. Stolyarov N. Collection of exercises in higher mathematics.
Issue 1. Kiev. 1902.
3^5/11. Tikhomandritsky M. A short course in higher algebra.
2nd ed. Kharkov. 1892.
3^5/12. Tikhomandritsky. Course in the theory of probabilities.
Kharkov. 1898.
3^5/13, 5^2/15–19. Tikhomandritsky M. Theory of elliptic integrals and elliptic functions.
Kharkov. 1895.
3^1/3. Todhunter I. Differential calculus with a collection of examples for exercises.
Translated and supplemented with applications to the geometry of space of three dimensions by V. G. Imshenetsky. St. Petersburg. 1873.
6^2/57. Todhunter. Coordinate geometry in the plane.
Trans. E. Predtechensky. St. Petersburg. 1901.
4^4/22. Todhunter I. An elementary theory of equations.
Trans. E. A. Predtechensky. St. Petersburg. 1890.
4^5/9. Spherical Trigonometry.
Lithogr.
3^4/9. Fedorov E. S. The principal formulae of analytic geometry in improved form.
St. Petersburg. 1888.
3^1/45,46. Frenet F. Collection of problems in infinitesimal analysis.
Part 1, 2–3; translated from the 5th ed. by A. P. Neshashev. Moscow. 1899–1900.
5^5/23. Furman A. Higher mathematics as applied to questions of natural science.
Trans. V. Gushchin, edited by N. A. Gezekhus. St. Petersburg. 1903.
3^1/8. Fuss N. The elementary foundations of pure mathematics.
Part 3. St. Petersburg. 1823.
4^5/30, 5^1/5. Khandrikov M. Course in analysis.
Kiev. 1887.
6^3/49. Tsytovich N. Elements of the theory of probabilities and its application to the principal questions of shooting.
St. Petersburg. 1896.
3^6/14. Chebyshev P. L. Works.
Vol. 1. St. Petersburg. 1899.
5^1/13. Chebyshev P. Theory of congruences.
3rd ed. St. Petersburg. 1901.
6^7/24. Cherepashinsky. Manual for the use of the calculating ruler of the Cherepashinsky system.
2nd ed. Moscow. 1898.
6^5/10. Geometrical linear Drawing.
Manual for Realschulen; translated from the German. St. Petersburg. 1842.
6^4/19. Shaposhnikov N. Differential calculus.
Lithogr. Books 1, 2; 1902–1903.
3^4/29. Shaposhnikov N. A. Basic course of mathematical analysis.
Vol. 1, issue 1; vol. 2, issue 2. 1897–1899.
3^1/49. Schenfliss A. (Nernst V. et al.). A short and elementary course of differential and integral calculus for physicists, chemists, and naturalists.
Trans. D. K. Dobroserdov, edited by Prof. Vasiliev. Moscow. 1901.

No.	Shelf mark	Entry
578.	3¹/₂.	Schenkliss A. (Ernst B. et al.) Collection of formulas relating to differential and integral calculus. Trans. D. Dobroserdov, ed. by Prof. Vasil’ev. Moscow, 1900.
4786.	6⁴/₄₅.	Schenkliss (Ernst et al.) Foundations of higher mathematics. A concise textbook of differential and integral calculus as applied to the field of natural science. Trans. from the 2nd ed. M. P. Dukel’skii, ed. by A. P. Gruzintsev and V. F. Timofeev. Kharkov, 1900.
371.	4¹/₁₂,₁₃.	Schiff Vera. Collection of exercises and problems in differential and integral calculus. Parts 1, 2, 2nd ed.; part 2. Saint Petersburg, 1899–1900.
135.	3³/₇.	Schlesinger I. Method of teaching descriptive geometry in the sense of the new geometry in Realschulen. Trans. V. Ligin. Odessa, 1873.
144.	4⁴/₃₆.	Shtepenko M. Textbook of elementary geometry. Petersburg, 1890.
3026.	6²/₁,₂.	Sturm. Course of analysis. Trans. from the 2nd ed. V. Chistov; vols. 1, 2. Saint Petersburg, Moscow, 1868.
5383.	6²/₅₆.	Shcheglov. Arithmetic. 10th ed. Saint Petersburg, 1860.
3590.	3⁴/₁₂.	Yaroshenko S. P. Projective geometry. Issue 1. Odessa, 1880.

B. Books printed in foreign typefaces.

No.	Shelf mark	Entry
173.	4⁵/₁₅.	Abel N. H. Oeuvres complètes. nouv. éd. par L. Sylow et S. Lie; t. 1, 2. Christiania, 1881.
7402.	6³/₅₆.	Mathematische Abhandlungen aus dem Verlage mathematischer Modelle von M. Schilling. Erste Folge. Halle a. S., 1904.
1239.	3¹/₂₃,₂₄.	Abhandlungen über Variations-Rechnung von Joh. Bernoulli, Jac. Bernoulli, Euler, Lagrange, Legendre und Jacobi. Th. 1, 2. Leipzig, 1894.
1218.	3¹/₂₃.	Abhandlungen ueber die Anziehung homogener Ellipsoide von Laplace (1782), Ivory (1809), Gauss (1813), Chasles (1838) und Dirichlet (1839). Leipzig, 1890.
489.	4⁵/₂₄.	Andoyer H. Leçons élémentaires sur la théorie des formes et ses applications géométriques. lith. Paris, 1898.
493.	4⁴/₇.	Aoust. Analyse infinitésimale des courbes dans l’espace. Paris, 1876.
493.	4⁴/₆.	Aoust. Analyse infinitésimale des courbes planes. Paris, 1873.
493.	4⁴/₈.	Aoust. Analyse infinitésimale des courbes tracées sur une surface quelconque. Paris, 1869.
492.	3⁵/₇.	Appell. Éléments d’analyse mathématique. Paris, 1898.

Mathematics

3^4/25. Appell P. et Lacour E. Principles of the theory of elliptic functions and applications.
Paris. 1897.
3^4/26. Appell P. et Goursat É. Theory of algebraic functions and their integrals.
Paris. 1895.
3^5/29. Arbogast. Memoir on the nature of the arbitrary functions that enter into the integrals of partial differential equations.
St.-Petersburg. 1791.
5^4/38. Archimède. Works
translated, with a commentary by F. Peyrard, followed by a memoir by the translator and another memoir by Delambre. Paris. 1807.
4^1/1–3. Archimedes. Complete works
with the commentaries of Eutocius; vol. 1, 2, 3; ed. J. Heiberg. Leipzig. 1880–1881.
3^1/42. Bachet C. G. Pleasant and delectable problems that are done by numbers.
5th ed. Paris. 1884.
4^4/26–28. Bachmann F. Number theory.
An attempt at a comprehensive presentation of this science in its principal parts.
Parts 1, 2, 4. Leipzig. 1892–1898.
3^6/44. Backlund O. On the development of the perturbation function.
St.-Petersburg. 1884.
6^3/23. Balmer J. J. Free perspective.
Braunschweig. 1887.
4^4/29. Baltzer R. Theory and application of determinants.
5th ed. Leipzig. 1881.
3^4/42. Baraniecki M. A. On mutually permutable substitutions.
Leipzig. 1871.
6^2/18. Barbarin P. Supplementary notions on the usual curves.
Paris. 1899.
6^5/13. Bardey E. Algebraic equations, together with the results and methods for their solution.
5th ed. by F. Pietzker. Leipzig. 1902.
6^3/8,9. Behse W. Descriptive geometry for Realschulen, trade schools, and master-craftsmen’s schools.
edited by P. Berthold. 5th ed. Parts 1, 2. Leipzig. 1895.
6^3/25. Bernhard M. Descriptive geometry, including shadow constructions.
Stuttgart. 1901.
4^3/27. Bertrand J. Calculus of probabilities.
Paris. 1889.
4^5/14. Bertrand J. Treatise on differential calculus and integral calculus.
Vol. 2. Paris. 1870.
4^1/10. Bertrand J. et Garcet H. Treatise on algebra.
Part 1, 17th ed.; part 2, new ed. Paris. 1899–1900.
3^6/49. Betazzi R. Theory of magnitudes.
Pisa. 1890.
3^4/40. Bianchi L. Lessons in differential geometry.
Pisa. 1894.
3^4/39. Bianchi L. Lectures on differential geometry.
translated by M. Lukat. Leipzig. 1899.

2103. 5³/24. Bierens de Haan. Exposé de la théorie, des propriétés, des formules de transformation et des méthodes d’évaluation des intégrales définies.
Verh. d. K. Akad. Amsterdam. 1862.

2181. 4⁵/23. Bierens de Haan D. Nouvelles tables d’intégrales définies.
Leide. 1867.

2555. 5³/6. Bierens de Haan D. Supplément aux tables d’intégrales définies.
Mém. de l’Acad. Amsterdam. 1864.

5311. 6⁴/15. Biermann O. Theorie der analytischen Functionen.
Leipzig. 1887.

201. 3²/35. Bobek K. Einleitung in die projektivische Geometrie der Ebene
nach den Vorträgen von C. Küpper. Leipzig. 1889.

478. 3⁴/41. Bôcher M. Ueber die Reihenentwickelungen der Potentialtheorie.
Leipzig. 1894.

4322. 3²/26. du Bois-Reymond P. Beiträge zur Interpretation der partiellen Differentialgleichungen mit drei Variabeln.
Th. 1. Leipzig. 1864.

2080. 3¹/51. du Bois-Reymond P. Die allgemeine Functionentheorie.
Th. 1. Tübingen. 1882.

1466. 3¹/52. Boole G. A treatise on differential equations.
4 ed. London. 1877.

453. 3¹/50. Boole G. Die Grundlehre der endlichen Differenzen- und Summenrechnung.
Braunschweig. 1867.

1374. 3⁴/16. Borel É. Leçons sur la théorie des fonctions.
Paris. 1898.

4570. 6²/40. Borel É. Leçons sur les fonctions entières.
Paris. 1900.

5935. 6⁴/20. Borel É. Leçons sur les séries à termes positifs
rec. et réd. par R. d’Adhémar. Paris. 1902.

4571. 6²/41. Borel É. Leçons sur les séries divergentes.
Paris. 1901.

460. 3⁴/17. Borel É. et Drach J. Introduction à l’étude de la théorie des nombres et de l’algèbre supérieure
d’après des conférences faites par J. Tannery. Paris. 1895.

1366. 4¹/30. Bouchardat J.-L. Éléments de calcul différentiel et de calcul intégral.
9 éd. annotée par H. Laurent. Paris. 1891.

1600. 3⁶/33. Bouniakowsky V. Recherches sur quelques fonctions numériques.
Mém. de l’Acad. de Sc. St.-Pétersbourg. 1861.

1370. 3²/8. Bouquet J.-C. (Briot C. et). Leçons de géométrie analytique.
16 éd. Paris. 1897.

463. 5³/13. Bouquet (Briot et). Théorie des fonctions elliptiques.
2 éd. Paris. 1875.

1368. 3²/37. Bourdon. Application de l’algèbre à la géométrie comprenant la géométrie analytique à deux et à trois dimensions.
9 éd. par G. Darboux. Paris. 1880.

1367. 3²/36. Bourdon. Éléments d’algèbre.
19 éd. par E. Prouhet. Paris. 1897.

4587. 6³/29. Bourlet C. Cours de mathématiques à l’usage des élèves-architectes et ingénieurs.
Paris. 1902.

1361. 3⁴/18,19. Boussinesq J. Cours d’analyse infinitésimale.
t. 1, 2. Paris. 1887-1890.

Mathematics

No.	Shelf mark	Entry
480.	3²/29.	Brahy E. Methodical exercises in differential calculus. New ed. Paris. 1898.
481.	3²/30.	Brahy E. Methodical exercises in integral calculus. Brussels. 1895.
2175.	3²/34.	Brioschi F. Theory of determinants and their principal applications. Translated by E. Combescure. Paris. 1856.
462.	3²/31.	Briot Ch. Lessons in algebra. Part 2; 17th ed. Paris. 1897.
1369.	4⁵/26.	Briot Ch. Theory of Abelian functions. Paris. 1879.
1370.	3²/8.	Briot C. and Bouquet J.-C. Lessons in analytic geometry. 16th ed. Paris. 1897.
463.	5³/13.	Briot and Bouquet. Theory of elliptic functions. 2nd ed. Paris. 1875.
3567.	3⁴/6.	Brisse Ch. Course in descriptive geometry. Edited by H. Picquet. Paris. 1897.
2619.	3¹/48.	Brisse Ch. Collection of problems in analytic geometry. 2nd ed. Paris. 1892.
7515.	8³/39.	Brooksmith E. J. Woolwich mathematical papers for admission into the Royal Military Academy for the years 1893–1902. London. 1903.
6255.	6³/45.	Bruns H. Foundations of scientific computation. Leipzig. 1905.
1359.	4¹/38.	Burali-Forti C. Introduction to differential geometry according to the method of H. Grassmann. Paris. 1897.
1467.	4⁴/34.	Burnside W. S. and Panton A. W. The theory of equations with an introduction to the theory of binary algebraic forms. Dublin. 1881.
7538.	6¹/41.	Bruton F. A. Victoria preliminary papers in mathematics and mechanics with answers to all the examples, solutions to geometry papers, questions in bookwork and a chapter on approximations. London.
455.	12¹/53.	Byerly W. E. An elementary treatise on Fourier’s series and spherical, cylindrical, and ellipsoidal harmonics. Boston. 1895.
484.	3¹/39.	Byerly W. E. Elements of the differential calculus, with examples and applications. Boston. 1898.
482.	3¹/38.	Byerly W. E. Elements of the integral calculus with a key to the solution of differential equations, and a short table of integrals. 2nd ed. Boston. 1898.
5052.	6⁴/4.	Cailler C. Researches on partial differential equations and on certain points of the calculus of generalization. Geneva. 1887.
514.	3¹/12.	Cantor M. Political arithmetic, or the arithmetic of daily life. Leipzig. 1898.
2087.	3⁵/17–19.	Cantor M. Lectures on the history of mathematics. Vols. 1, 2, 3; 2nd ed. Leipzig. 1894–1900.
452.	4²/1,2.	Carnoy J. Course in analytic geometry. Plane geometry, 6th ed.; solid geometry, 5th ed. Paris. 1899.

4621. 6⁷/₂. Caspary F. On the expressions of Euler angles, of their trigonometric functions and of the nine coefficients of an orthogonal substitution by means of theta functions of a single argument.
Bull. d. Sc. Math. 1889.

4550. 6⁶/₃. Caspary F. On the relations that connect the elements of an orthogonal system with theta and sigma functions of a single argument and with elliptic functions, and on an elementary theory of these transcendents, deduced from the said relations.
Journ. de Math. Paris. 1890.

4135. 4³/₁. Catalan E. Course in analysis.
2nd ed. Brussels. 1879.

3801. 5⁵/₇. Cauchy A. Exercises in analysis and mathematical physics.
vol. 2. Paris. 1841.

174. Cauchy A. Complete works.
5⁶/₁,₂–₈, 5⁵/₉, 6⁵/₄. 1st series; vols. 1, 4–10, 11–12. Paris 1882–1900.
6⁵/₅. General table. Paris. 1901.
6⁵/₃₃, 5⁶/₉, 6⁵/₂,₃, 5⁶/₁₀–₁₄. 2nd series; vols. 1, 3, 4–5, 6–10. Paris. 1887–1903.

4654. 6¹/₂. Cauchy and Lagrange. Two treatises on the theory of first-order partial differential equations.
trans. by G. Kowalewski. Leipzig. 1900.

2157. 3³/₂₇. Cayley A. An elementary treatise on elliptic functions.
Cambridge. 1876.

7668. 4⁶/₉–₂₂. Cayley A. The collected mathematical papers.
vols. 1–13 and suppl. volume. Cambridge. 1889–1898.

1328. 3³/₃₁. Cesàro E. Course in algebraic analysis with an introduction to infinitesimal calculus.
Turin. 1894.

501. 4⁵/₃. Cesàro E. Elements of infinitesimal calculus with numerous geometrical applications.
Naples. 1897.

4668. 6²/₃₅. Cesàro E. Lectures on natural geometry.
German ed. by G. Kowalewski. Leipzig. 1901.

1330. 3⁵/₈. Chasles M. Treatise on higher geometry.
2nd ed. with atlas. Paris. 1880.

500. 3²/₂₇. Chasles M. Treatise on conic sections, forming a sequel to the treatise on higher geometry.
part 1. Paris. 1865.

1393. 4²/₃₄,₃₅. Chevilliard A. New lessons in perspective.
2nd ed. with atlas. Paris. 1878.

545. 5¹/₁₁. Chevrel G. (Fitz-Patrick J., ed.). Exercises in arithmetic.
2nd ed. Paris. 1900.

4909. 5⁴/₂₆. Clairin J. Theses presented to the Faculty of Sciences of Paris.
1. On Baecklund transformations; 2. Propositions given by the Faculty. Paris. 1902.

4578. 8¹/₂₅. Clausius R. On the potential function and the potential.
trans. by F. Folio. Paris. 1870.

1329. 3⁴/₂₀–₂₂. Clebsch A. Lectures on geometry.
collected by F. Lindemann; trans. by A. Benoist; vols. 1, 2, 3. 1879–1883.

197. 4²/₁₆. Clebsch A. Theory of binary algebraic forms.
Leipzig. 1872.

Mathematics

3⁴/₂₃. Clebsch A. Lectures on geometry.
Edited by F. Lindemann; vol. 2, part 1. Leipzig. 1891.
3²/₄₁. Clebsch A. and Gordan P. Theory of Abelian functions.
Leipzig. 1866.
4⁴/₂₀,₂₁. de Comberousse Ch. Course of mathematics.
vols. 3, 4; 2nd ed. Paris. 1887–1890.
4¹/₁₁. de Comberousse Ch. (and Rouché E.). Treatise on geometry.
parts 1, 2; 7th ed. Paris. 1900.
3²/₂₃. Combette E. Course in elementary geometry.
7th ed. Paris. 1902.
1. International Congresses of Mathematicians.
Congress in Zurich. Proceedings, ed. by F. Rudio. Leipzig. 1898.
Congress in Paris. Report published by E. Duporcq. Paris. 1902.
Congress in Heidelberg. Proceedings, ed. by A. Krazer. Leipzig. 1905.
3²/₅. Cor N. and Riemann J. Treatise on elementary algebra.
Paris. 1898.
6⁴/₁₃. Coriolis G. Mathematical theory of the effects of the game of billiards.
Paris. 1835.
6³/₁₈. Cremona L. Elements of projective geometry.
Translated by Trautvetter. Stuttgart. 1882.
4⁴/₂₄. Cremona L. Elements of graphical calculus.
German ed. by M. Curtze. Leipzig. 1875.
6²/₇. Cremona L. Elements of projective geometry.
part 1; translated by E. Dewulf. Paris. 1875.
3³/₂,₃. Czuber E. Lectures on differential and integral calculus.
vols. 1, 2. Leipzig. 1898.
5¹/₁₈–₂₁. Darboux G. Lectures on the general theory of surfaces and the geometrical applications of infinitesimal calculus.
parts 1, 2, 3, 4. Paris. 1887–1896.
5¹/₁₇. Darboux G. Lectures on orthogonal systems and curvilinear coordinates.
vol. 1. Paris. 1898.
3⁶/₁₂. Darboux. Memoir on the singular solutions of first-order partial differential equations.
Memoirs presented to the Academy of Sciences. Paris.
6⁴/₂₆. Dassen C. C. Study on mathematical quantities. Directed magnitudes—quaternions.
Paris. 1903.
3²/₁₃. Dedekind R. Continuity and irrational numbers.
2nd ed. Braunschweig. 1892.
6⁷/₃₄. Dedekind R. On the permutations of the field of all algebraic numbers.
Berlin. 1904.
3²/₁₂. Dedekind R. What are numbers and what should they be?
2nd ed. Braunschweig. 1893.
3²/₂₄,₂₅. Deligne A. Supplementary notes on mathematics, analytic geometry, derivatives, first principles of differential and integral calculus.
parts 1, 2. Paris. 1887.
6²/₂₀. Descartes R. Geometry.
New ed. Paris. 1886.
6¹/₂₈. Dietrichkeit O. Seven-place logarithms and antilogarithms of all four-place numbers and mantissas from 1000–9999 and 0000–9999, with margin index and interpolation apparatus for four- to seven-place rapid calculation.
Berlin. 1903.

4⁴/10. Dini U. Grundlagen für eine Theorie der Functionen einer veränderlichen reellen Grösse.
Deutsch bearb. von J. Lüroth und A. Schepp. Leipzig. 1892.
3¹/44. Dölp H. Aufgaben zur Differential- und Integralrechnung.
8 Aufl. bearb. von E. Netto. Giessen. 1900.
6³/28. de Donder Th. Étude sur les invariants intégr-ux.
Paris. 1901.
5¹/3. Dostor G. Éléments de la théorie des déterminants avec application à l’algèbre, la trigonométrie et la géométrie analytique.
2 éd. Paris. 1885.
3⁴/17. Drach J. (Borel É. et). Introduction à l’étude de la théorie des nombres et de l’algèbre supérieure
d’après des conférences faites par J. Tannery. Paris. 1895.
6²/38. Dudensing W. Ueber die durch eine allgemeine dreigliedrige algebraische Gleichung definirte Function und ihre Bedeutung für die Auflösung der algebraischen Gleichungen von höherem als viertem Grade.
Leipzig. 1900.
4²/27,28. Duhamel J.-M.-C. Des méthodes dans les sciences de raisonnement.
p. 1–2, 3 éd.; p. 3–5, 2 éd. Paris. 1870–1896.
4²/29,30. Duhamel. Éléments de calcul infinitésimal.
4 éd. annotée par J. Bertrand; t. 1, 2. Paris. 1836–1887.
5²/21. Dupin Ch. Applications de géométrie et de mécanique à la marine, aux ponts et chaussées, etc., pour faire suite aux développements de géométrie.
Paris. 1882.
4⁵/29. Dupin Ch. Développements de géométrie.
Paris. 1813.
4¹/27. Durège H. Elemente der Theorie der Functionen einer complexen veränderlichen Grösse.
4 Aufl. Leipzig. 1893.
4¹/26. Durège H. Theorie der elliptischen Functionen.
Versuch einer elementaren Darstellung. 4 Aufl. Leipzig. 1887.
36⁷/12. Eggers H. Grundzüge einer graphischen Arithmetik.
Beilage zum Programm d. Gymnasiums, Schaffhausen. 1865.
1. Encyclopédie des sciences mathématiques pures et appliquées.
  Éd. franç. réd. et publ. d’après éd. allem. sous la dir. de J. Molk. Paris.
  t. 1. Réd. allem. de W. Fr. Meyer, franç. de J. Molk;
  vol. 1. Arithmétique; fasc. 1. 1904.
  vol. 4 Calcul des probabilités. Théorie des erreurs. Applications diverses; fasc. 1. 1906.
1. Encyklopädie der mathematischen Wissenschaften mit Einschluss ihrer Anwendungen.
  Bd. 1. Arithmetik und Algebra. Red. von W. Fr. Meyer.
  Th. 1, 1898–1904. Th. 2, 1900–1904.
  Bd. 2. Analysis. Red. von H. Burkhardt und W. Wirtinger.
  Th. 1, Heft 1–6, 1899–1906. Th. 2, Heft 1, 1901.
  Bd. 3. Geometrie. Red. von W. Fr. Meyer.
  Th. 2, Heft 1–3, 1903–1906. Th. 3, Heft 1–3, 1902–1903.
  Bd. 4. Mechanik. Red. von F. Klein und C. H. Müller.
  Th. 1, Heft 1–3, 1901–1903. Th. 2, Heft 1–2, 1901–1903.
  Bd. 5. Physik. Red. von A. Sommerfeld.
  Th. 1, Heft 1–3, 1903–1906. Th. 2, Heft 1–2, 1904–1905.
  Bd. 6. Th. 1. Geodäsie und Geophysik. Red. von Ph. Furtwängler und E. Wiechert.
  Heft 1, 1906.
  Th. 2. Astronomie. Red. von K. Schwarzschild.
  Heft. 1, 1905. Leipzig.

3⁴/28. Engel F. und Stäckel P. Die Theorie der Parallellinien von Euklid bis auf Gauss.
Eine Urkundensammlung der nichteuclidischen Geometrie. Leipzig. 1895.
3⁴/34. Enneper A. Elliptische Functionen.
Theorie und Geschichte. 2 Aufl. bearb. von F. Müller. Halle a. S. 1890.
6³/46. Enriques F. Vorlesungen über projective Geometrie.
Deutsche Ausg. von Fleischer. Leipzig. 1903.
4⁴/12. Erler W. Die Elemente der Kegelschnitte in synthetischer Behandlung.
5 Aufl. von L. Hübner. Leipzig. 1898.
3⁶/15,16. Euler L. Commentationes arithmeticae collectae.
t. 1, 2. Petropolis. 1849.
3⁵/3. Euler L. Einleitung in die Analysis des Unendlichen.
T. 1; übertr. von H. Maser. Berlin. 1885.
5³/11,12. Euler L. Institutiones calculi integralis.
vol. 3, 4 ed.; vol. 4, 3 ed. Petropolis. 1825, 1845.
3⁶/51,52. Euler L. Opera postuma mathematica et physica.
t. 1, 2; ed. P. Fuss et N. Fuss. Petropolis. 1862.
3⁵/30. Euler L. Opuscula analytica.
t. 2. Petropolis. 1785.
3¹/31–33. Euler L. Vollständige Anleitung zur Algebra.
Th. 1, 2, 3. St.-Petersburg. 1802.
3¹/34–37. Euler L. Vollständige Anleitung zur Integralrechnung.
übers. von J. Salomon. Bd. 1, 2, 3, 4. Wien. 1828–1830.
4⁴/9. Faà de Bruno. Théorie des formes binaires.
Turin. 1876.
4¹/35. Faà de Bruno. Traité élémentaire du calcul des erreurs.
Paris. 1869.
4²/31–33 Fiedler W. Die darstellende Geometrie in organischer Verbindung mit der Geometrie der Lage.
Th. 1, 2, 3; 3 Aufl. Leipzig. 1883–1888.
5¹/11. Fitz-Patrick J. et Chevrel G. Exercices d’arithmétique.
2 éd. Paris. 1900.
6²/16. Fleury H. L’analyse dite infinitésimale sans limites ni infiniment petits.
2 éd. augm. de 4 notes. Paris. 1896.
4³/13. Forsyth A. R. A treatise on differential equations.
London. 1885.
4³/4. Forsyth A. R. Lehrbuch der Differentialgleichungen.
hrsg. von H. Maser. Braunschweig. 1889.
4³/5–7. Forsyth A. R. Theory of differential equations.
vol. 1, 2, 3. Cambridge. 1890–1900.
3⁵/36. Forsyth A. R. Theory of functions of a complex variable.
Cambridge. 1893.
4³/10. Fort O. und Schlömilch O. Lehrbuch der analytischen Geometrie.
Th. 1, 2; 6 Aufl. Leipzig. 1893, 1898.
4⁵/21–22. Fourier. Oeuvres.
publ. par G. Darboux; t. 1, 2. Paris. 1888–1890.
6³/35. de Freycinet C. Essais sur la philosophie des sciences.
Paris. 1896.
5¹/9. Fricke R. Kurzgefasste Vorlesungen über verschiedene Gebiete der höheren Mathematik mit Berücksichtigung der Anwendungen.
Analytisch-functionentheoretischer Teil. Leipzig. 1900.
4⁴/11. Frischauf J. Vorlesungen über Kreis- und Kugel-Functionen-Reihen.
Leipzig. 1897.

Mathematics

No.	Shelf mark	Entry
775.	3²/₆.	Frontera G. (Sonnet H. et). Elements of analytic geometry. 9th ed. Paris. 1899.
2171.	4⁴/₁₇, 6¹/₃	Fuhrmann A. Applications of infinitesimal calculus in the natural sciences, in building construction, and in technology. Textbook and collection of problems. Pt. 1, 2nd ed.; Pts. 2–4. Berlin. 1890–1903.
1324.	3¹/₁₄–₁₆	Galilei G. Conversations and mathematical demonstrations concerning two new branches of knowledge, mechanics and the laws of falling bodies. 1–2, 3–4, 5–6 day. Transl. by A. von Oettingen. Leipzig. 1890–1891.
552.	5²/₃.	Galois E. Mathematical works, publ. by E. Picard. Paris. 1897.
558.	4¹/₂₄.	Ganter H. and Rudio F. The elements of analytic geometry. Pt. 1, 4th ed. Leipzig. 1900.
486.	4¹/₁₀.	Garcet H. (Bertrand J. et). Treatise on algebra. Pt. 1, 17th ed.; pt. 2, new ed. Paris. 1899–1900.
5403.	6⁷/₁₁.	Gauger F. On the solution of equations by definite integrals. Annual report of the Gymnasium. Stralsund. 1894.
1224.	3¹/₂₁.	Gauss C. F. General theory of surfaces (Disquisitiones generales circa superficies curvas). 2nd ed.; issued in German by A. Wangerin. Leipzig. 1900.
1206.	3¹/₂₂.	Gauss C. F. General propositions concerning the attractive and repulsive forces acting in inverse ratios of the square of the distance. Ed. by A. Wangerin. Leipzig. 1889.
329.	3⁶/₃–₁₁.	Gauss C. F. Works. Vols. 1–5, 2nd printing; Vols. 6, 8–9. Göttingen. 1870–1903. Vol. 7. Gotha. 1871.
329.	6⁷/₂₄.	Gauss C. F. Works. Supplement to the 1st printing of the 2nd volume. Göttingen. 1876.
5133.	6⁴/₅.	Gehler P. Perspective as an independent method of representation. 2nd ed. Leipzig. 1896.
559.	3²/₂₈.	Genocchi A. Differential calculus and fundamentals of integral calculus. Ed. by G. Peano; transl. by G. Bohlmann and A. Schepp. Leipzig. 1899.
4575.	6²/₃,₄.	Gérard L. (Niewenglowski B. et). Course of elementary geometry. 1. Plane geometry. 2. Geometry in space. Paris. 1898–1899.
1395.	3⁵/₁₀.	Gilbert Ph. Course of infinitesimal analysis. 4th ed. Paris–Brussels. 1892.
5610.	6⁴/₉.	Godefroy M. Elementary theory of series. Paris. 1903.
511.	3²/₄₁.	Gordan P. (Clebsch A. und). Theory of Abelian functions. Leipzig. 1866.
973.	3¹/₂₆–₂₈.	Gouilly A. Descriptive geometry. Pts. 1, 2, 3. Paris.
1371.	4⁵/₃₈,₃₉.	de la Gournerie J. Treatise on descriptive geometry. Text and atlas; pt. 1, 3rd ed. enlarged by E. Lebon; pts. 2–3, 2nd ed. Paris. 1880–1891.
1372.	4⁵/₃₇, 4⁶/₂.	de la Gournerie J. Treatise on linear perspective. Text and atlas; 3rd ed. Paris. 1898.
2147.	3⁵/₂₅.	Goursat E. Lectures on the integration of partial differential equations of the first order. Ed. by C. Bourlet. Paris. 1891.
553.	3⁵/₂₄.	Goursat E. Lectures on the integration of partial differential equations of the second order in two independent variables. Vols. 1, 2. Paris. 1896–1898.
565.	3⁵/₂₃.	Goursat E. Lectures on the integration of partial differential equations of the first order. Transl. by H. Maser. Leipzig. 1893.

II. Mathematics

No.	Shelf mark	Entry
491.	3⁴/26.	Goursat E. and Appell P. Theory of algebraic functions and their integrals. Study of analytic functions on a Riemann surface. Paris. 1895.
2085.	4¹/31.	Graefe F. Problems and theorems from analytic geometry of space, especially surfaces of the second degree. Leipzig. 1888.
2082.	4¹/30.	Graefe F. Solutions and proofs of the problems and theorems from analytic geometry of the point, the straight line, the circle, and the conic sections. Leipzig. 1886.
5596.	6¹/26.	Graham J. An elementary treatise on the calculus. 2nd ed. London. 1900.
2620.	3³/29.	Graindorge J. Memoir on the integration of partial differential equations of the first two orders. Brussels. 1872.
561.	3⁵/15,16.	Grassmann H. Collected mathematical and physical works. Edited by F. Engel; Vol. 1, Parts 1–2. Leipzig. 1894–1896.
1209.	10¹/37.	Green G. An essay on the application of mathematical analysis to the theories of electricity and magnetism. Edited by A. J. von Oettingen and A. Wangerin. Leipzig. 1895.
5662.	6³/32.	Green G. Mathematical papers. Edited by N. M. Ferrers. Paris. 1903.
572.	5²/4, 3⁵/20.	Greenhill A. G. Elliptic functions and their applications. Translated by J. Griess, with a preface by P. Appell. Paris. 1895.
2557.	4¹/34.	Gregory F.-D. Exercises and problems in differential and integral calculus. Translated by L. Clarke. Paris. 1849.
4191	30³/46.	Gubatz, Lüdcke, Weigel. 301 problems in descriptive geometry for machine builders, boilermakers, and related trades. Leipzig. 1900.
575.	4⁴/25.	Haag P. Course in differential and integral calculus. Paris. 1893.
4658.	6²/30.	Haas A. Textbook of integral calculus. Vol. 2. Stuttgart. 1900.
4580.	6¹/4.	Hadamard J. The Taylor series and its analytic continuation. Paris. 1901.
4619.	6²/21,22.	Hadamard J. Lessons in elementary geometry. Vols. 1, 2. Paris. 1898–1901.
4131.	4⁵/31.	Hadamard J. Notice on his scientific works. Paris. 1901.
7416.	6⁵/6–8.	Hagen J. G. Synopsis of higher mathematics. Vols. 1–2; Vol. 3, 1st fascicle. Berlin. 1891–1894.
178.	5²/5–7.	Halphen G.-H. Treatise on elliptic functions and their applications. Parts 1, 2, 3. Paris. 1886–1891.
7508.	9⁴/24.	Hansen P. A. On the method of least squares in general and in its application to geodesy. Proceedings of the Royal Saxon Society of Sciences.
608.	4²/8.	Harnack A. The elements of differential and integral calculus. Leipzig. 1881.
4669.	6²/33.	Hattendorff C. Algebraic analysis. Leipzig. 1885.
580.	3⁵/4.	Heffter L. Introduction to the theory of linear differential equations with one independent variable. Leipzig. 1894.

Mathematics

593. 3⁵/_{5, 6}. Heine E. Handbuch der Kugelfunctionen.
Theorie und Anwendungen. Bd. 1, 2; 2 Aufl. Berlin. 1878, 1881.

2174. 4²/₁₈. Henry Ch. Abrégé de la théorie des fonctions elliptiques.
Paris. 1895.

177. 5²/₁. Hermite. Cours.
réd. par Andoyer; 3 éd.; lith. Paris. 1887.

579. 5³/₇. Hermite. Cours.
réd. par Andoyer; 4 éd.; lith. Paris. 1891.

4626. 6²/₁₅. Hermite Ch. Note sur la théorie des fonctions elliptiques.
Paris. 1894.

4215. 3⁴/₇. Hertzer H. Die geometrische Grundprinzipien der Parallel-Projektion.
3 Aufl. Berlin. 1900.

4572. 6²/₄₂. de Heusch F. Cours d’analyse.
p. 1. Bruxelles. 1898.

200. 4⁴/₃₂. Heymann W. Studien über die Transformation und Integration der Differential- und Differenzengleichungen.
Leipzig. 1891.

4666. 6²/₃₉. Hilbert D. Grundlagen der Geometrie.
Leipzig. 1899.

5055. 6⁷/₃₅. Hilbert D. Ueber das Dirichlet’sche Princip.
Berlin. 1901.

2086. 3²/₁₉. Hochheim A. Aufgaben aus der analytischen Geometrie der Ebene.
A. Aufgaben; B. Auflösungen. Heft 1–2, 2 Aufl.; Heft 3. Leipzig. 1894–1899.

4579. 6¹/₁. Hoefer F. Histoire de mathématiques depuis leurs origines jusqu’au commencement du dix-neuvième siècle.
4 éd. Paris. 1895.

4649. 6²/_{9, 10}. Holzmüller G. Die Ingenieur-Mathematik in elementarer Behandlung.
Th. 1, 2. Leipzig. 1897–1898.

7610. 5⁵/_{19, 20}. Hönig. Darstellende Geometrie.
Mit Atlas.

4603. 6⁶/_{4, 5}. Humbert. Cours d’analyse.
dev. 1, 2; lith. Paris. 1900–1902.

4316. 5³/_14–19. Jacobi C. G. J. Gesammelte Werke.
Bd. 1–7; hrsg. von C. W. Borchardt und K. Weierstrass. Berlin. 1881–1891.

4316. 5³/₁₇. Jacobi C. G. J. Vorlesungen über Dynamik
nebst fünf hinterlassenen Abhandlungen; hrsg. von A. Clebsch. Berlin. 1866.

1363. 4¹/₂₁. Jacquier E. Application de la géométrie à la science des nombres.
Interprétation des théorèmes et des discussions de l’algèbre élémentaire au moyen de la géométrie des courbes. Paris. 1888.

4582. 6³/₂. Jacquier E. De l’esprit des mathématiques supérieures.
nouv. éd. Paris. 1894.

202. 4⁴/₄. Joachimsthal F. Anwendung der Differential- und Integralrechnung auf allgemeine Theorie der Flächen und der Linien doppelter Krümmung.
3 Aufl. bearb. von L. Natani. Leipzig. 1890.

1317. 6²/_11–13. Jordan C. Cours d’analyse.
t. 1, 2, 3. Paris. 1882–1887.

1317. 3³/_16–18. Jordan C. Cours d’analyse.
t. 1, 2, 3; 2 éd. Paris. 1893–1896.

1317. 3²/₁. Jordan C. Cours d’analyse.
t. 1; 2 éd. Paris. 1893.

2088. 3⁵/₃₂. Kajetan J. Technisches Zeichnen für das Kunstgewerbe.
Th. 1, 2 Aufl.; Th. 2–3. Wien. 1888–1889.

II. Mathematics.

8⁷/₂. Karstens H. On Certain Asymptotic Solutions of the Differential Equations of Analytical Mechanics.
Berlin. 1901.
6⁵/_14,15. Kiepert L. Outline of Differential and Integral Calculus.
Revised by M. Stegemann; Part 1, 9th ed.; Part 2, 8th ed. Hanover. 1903.
6²/₂₄. Killing W. The Non-Euclidean Space-Forms in Analytical Treatment.
Leipzig. 1885.
3²/₂₂. Killing W. Introduction to the Foundations of Geometry.
Vols. 1, 2. Paderborn. 1893–1898.
6²/_27,28. Killing W. Textbook of Analytic Geometry in Homogeneous Coordinates.
Vols. 1, 2. Paderborn. 1900–1901.
6¹/₉. Kleiber M. Catechism of Applied Perspective, with Explanations on Shadow Construction and Mirror Images.
3rd ed. Leipzig. 1900.
6³/₃. Klein F. Application of Differential and Integral Calculus to Geometry.
A Revision of the Principles. Leipzig. 1902.
6⁶/₂. Klein F. On So-Called Non-Euclidean Geometry.
Translated by L. Laugel.
4²/₁₉. Klein F. On Riemann’s Theory of Algebraic Functions and Their Integrals.
Leipzig. 1882.
5¹/₂₂. Klein F. Lectures on the Icosahedron and the Solution of Equations of the Fifth Degree.
Leipzig. 1884.
6³/₁₂. Klekler K. The Methods of Descriptive Geometry for the Representation of Geometric Elements and Fundamental Forms.
Part 1. Leipzig. 1877.
4⁴/₃₇. Kleyer A. Textbook of Integral Calculus.
Vol. 1, Part 1. Stuttgart. 1889.
6²/₂₆. Kneser A. Textbook of the Calculus of Variations.
Braunschweig. 1900.
3²/_20,21. Koehler J. Exercises in Analytic Geometry and Higher Geometry.
Parts 1, 2. Paris. 1886–1888.
3⁵/₃₃. Koenigs G. Ruled Geometry and Its Applications.
Paris. 1895.
5¹/₁. Koenigsberger L. Textbook of the Theory of Differential Equations with One Independent Variable.
Leipzig. 1889.
3⁴/₃₈. Koenigsberger L. Lectures on the Theory of Hyperelliptic Integrals.
Leipzig. 1878.
5¹/₃₃. Koll O. The Theory of Observational Errors and the Method of Least Squares, with Its Application to Geodesy and Water Measurements.
Berlin. 1893.
5¹/₈. Korn A. Textbook of Potential Theory.
General Theory of the Potential and of Potential Functions in Space.
Berlin. 1899.

Mathematics. II.

No.	Shelf mark	Entry
4662.	8⁷/24.	Kötter F. On a representation of the direction cosines of two orthogonal coordinate systems by theta functions of two arguments, which includes the solutions of several problems of mechanics as special cases. Reports of the Royal Prussian Academy of Sciences. Berlin. 1895.
4662.	8⁷/25.	Kötter F. On a representation of the direction cosines of two orthogonal coordinate systems by theta functions of two arguments, which includes the solutions of several problems of mechanics as special cases. Journal for Pure and Applied Mathematics. Berlin. 1895.
626.	5¹/25.	Krause M. Theory of doubly periodic functions of a variable quantity. Vol. 1, 2. Leipzig. 1895–1897.
5318.	6⁵/1.	Kronecker L. Fundamentals of an arithmetical theory of algebraic quantities. Berlin. 1882.
636.	3⁵/22.	Kronecker L. Lectures on mathematics. Vol. 1. Leipzig. 1894.
627.	4⁵/11–13.	Kronecker L. Works. ed. by K. Hensel; Vol. 1–2; Vol. 3, Pt. 1. Leipzig. 1895–1899.
6375.	6⁷/25.	Kutta W. Contribution to the approximate integration of total differential equations. Leipzig. 1901.
490.	3⁴/25.	Lacour E. (Appell P. et). Principles of the theory of elliptic functions and applications. Paris. 1897.
1343.	4¹/18.	Lacroix S.-P. Elements of geometry. 25th ed. by Prouhet. Paris. 1897.
3525.	3¹/9.	Lacroix S. F. Handbook of differential and integral calculus. translated from the 2nd ed. by C. F. Bethke. Berlin. 1817.
4568.	5⁴/1–3.	Lacroix S. F. Treatise on differential calculus and integral calculus. vols. 1, 2, 3; 2nd ed. Paris. 1810–1819.
1342.	4¹/14,15.	Lacroix S.-F. Elementary treatise on differential and integral calculus. vols. 1, 2; 9th ed. by Hermite and Serret. Paris. 1881.
5312.	6⁴/18.	Ladrasch. Summation of the series whose terms are the powers of the same degree of the natural numbers with positive integral exponents. Annual report of the Realgymnasium. Dortmund. 1886.
172.	5⁶/15–26.	Lagrange. Works. publ. by J.-A. Serret and G. Darboux; vols. 1–14. Paris. 1867–1892.
172.	7⁶/13.	Lagrange. Works. publ. by J.-A. Serret and G. Darboux; vol. 11. Paris. 1888.
4654.	6¹/2.	Lagrange and Cauchy. Two treatises on the theory of partial differential equations of the first order. translated by G. Kowalewski. Leipzig. 1900.
5608.	6⁵/12.	Lamé G. Lessons on curvilinear coordinates and their various applications. Paris. 1859.
175.	5²/22–28, 5³/1–5.	Laplace. Complete works. vols. 1–12. Paris. 1878–1898.

4657. 6²/31. Láska W. Introduction to the theory of functions.
Stuttgart. 1894.

654. 3²/3. Láska W. Collection of formulas of pure and applied mathematics.
Braunschweig. 1888–1894.

4576. 6³/1. Laurent H. Course in mathematics
taught at the Agronomic Institute. Paris. 1900.

954. 3¹/29. Laurent H. Theory of games of chance.
Paris.

7627. 6⁵/26. Laurent H. Elementary theory of elliptic functions.
Paris. 1882.

965. 3¹/30. Laurent H. Theory and practice of life insurance.
Paris.

1325. 3³/26. Laurent H. Treatise on algebra.
pt. 1–3, 5th ed.; pt. 4. Paris. 1894–1897.

664. 3³/19–25. Laurent H. Treatise on analysis.
vols. 1–7. Paris. 1885–1891.

1341. 4²/26. Lefébure de Fourcy. Lessons in analytic geometry.
10th ed. Paris. 1831.

668. 5¹/27. Legendre A.-M. Number theory.
2nd issue, translated from the 3rd ed. by H. Maser. Leipzig. 1893.

656. 4¹/39. Lejeune-Dirichlet P. G. Lectures on the forces acting in the inverse ratio of the square of the distance.
edited by Grube; 2nd ed. Leipzig. 1887.

537. 4⁵/18,19. Lejeune Dirichlet G. Works.
edited by L. Kronecker and L. Fuchs; vols. 1, 2. Berlin. 1889–1897.

1344. 4⁵/16,17. Leroy C.-F.-A. Treatise on descriptive geometry, followed by the method of planes with marked elevations and the theory of cylindrical and conical gears.
vols. 1, 2; 13th ed. Paris. 1888.

928. 4⁵/20, 3⁶/53. Leroy C.-F.-A. Treatise on stereotomy, including applications of descriptive geometry to the theory of shadows, linear perspective, gnomonics, stone cutting, and carpentry.
13th ed., annotated by E. Martelet, augmented by J. de la Gournerie; vols. 1, 2. Paris. 1898.

4608. 6²/19. Levi-Civita T. On actual infinites and infinitesimals as analytic elements.
Venice. 1893.

4565. 6²/48. Lévy L. (with Rouché E.). Infinitesimal analysis for the use of engineers.
vol. 1. Paris. 1900.

660. 6⁴/29–31. Lie S. Theory of transformation groups.
prepared with the collaboration of F. Engel. Leipzig. 1888–1893.

662. 5¹/26. Lie S. Lectures on continuous groups with geometrical and other applications.
prepared and edited by G. Scheffers. Leipzig. 1893.

659. 6⁴/32. Lie S. Lectures on differential equations with known infinitesimal transformations.
prepared and edited by G. Scheffers. Leipzig. 1891.

661. 6⁴/17. Lie S. and Scheffers G. Geometry of contact transformations.
Vol. 1. Leipzig. 1896.

4651. 6²/50. Liebmann H. Textbook of differential equations.
Leipzig. 1901.

4⁴/19. Lindelöf (Moigno et). Calcul des variations.
Leçons de calcul différentiel et de calcul intégral réd. d’après les méthodes et les ouvrages de A.-L. Cauchy; t. 4, 1 fasc. Paris. 1861.
6¹/5–7. de Longchamps G. Cours de problèmes de géométrie analytique.
t. 1, 2, 3. Paris. 1898–1899.
4¹/29. de Longchamps G. Essai sur la géométrie de la règle et de l’équerre.
Paris. 1890.
3³/28. Lorentz H. A. Textbook of differential and integral calculus and of the foundations of analytic geometry.
trans. by G. Schmidt. Leipzig. 1900.
4¹/37. Loria G. The chief theories of geometry in their earlier and present development.
trans. by Schütte. Leipzig. 1888.
6¹/29. Lübsen H. B. Detailed textbook of analytic or higher geometry.
14th ed. Leipzig. 1899.
3²/4. Lübsen H. B. Introduction to infinitesimal calculus.
Leipzig. 1899.
30³/46. Lüdcke, Weigel (Gubatz). 301 problems in descriptive geometry for machine builders, boilermakers, and related trades.
Leipzig. 1900.
6⁷/38. Lütkemeyer G. On the analytic character of the integrals of partial differential equations.
Göttingen. 1902.
3⁴/15. Mannheim A. Course in descriptive geometry, comprising the elements of kinematic geometry.
2nd ed. Paris. 1886.
5³/22. Mannheim A. Principles and developments of kinematic geometry.
Paris. 1894.
4³/21. Mansion P. Elements of the theory of determinants.
3rd ed. Leipzig. 1899.
4³/22. Mansion P. Elements of the theory of determinants.
6th ed. Paris. 1900.
3⁴/30. Mansion P. Sketch of the history of infinitesimal calculus.
Extract from the summary of the course in infinitesimal analysis. Gand.
6⁴/16. Mansion P. Summary of the course in infinitesimal analysis.
Paris. 1887.
5⁴/21. Mansion P. Theory of first-order partial differential equations.
German ed., with appendices by S. von Kowalewsky, Imschenetsky, and Darboux; ed. by H. Maser. Berlin. 1892.
6²/34. Marc L. Collection of problems in higher mathematics, technical mechanics, and descriptive geometry,
which were set in the preliminary examination for the civil-engineering, architectural, and mechanical-engineering branches at the Royal Technical University in Munich in the years 1885 to 1901. Munich. 1901.
6⁴/33–44. Marie M. History of the mathematical and physical sciences.
vol. 1. From Thales to Diophantus. vol. 7. From Newton to Euler.
vol. 2. From Diophantus to Viète. vol. 8. From Euler to Lagrange.
vol. 3. From Viète to Descartes. vol. 9. From Lagrange to Laplace.
vol. 4. From Descartes to Huygens. vol. 10. From Laplace to Fourier.
vol. 5. From Huygens to Newton. vol. 11. From Fourier to Arago.
vol. 6. From Newton to Euler. vol. 12. From Arago to Abel and to contemporary geometers.

Paris. 1883–1888.

II. Mathematics.

2036. 3⁸/₃₃. Markoff A. On the whole numbers depending on a cubic root of an ordinary whole number.
Mém. de l’Acad. des Sc. St.-Pétersbourg. 1892.

2036. 3⁶/₂₄. Markoff A. Memoir on the transformation of slowly convergent series into very convergent series.
Mém. de l’Acad. des Sc. St.-Pétersbourg. 1890.

2886. 4²/₇. Markoff A. Table of the values of the integral

\[ \int_x^\infty e^{-t^2}\,dt \]

St.-Petersburg. 18⟨?⟩8.

4605. 8¹/₂₄. Massau J. Appendix to the memoir on graphical integration and its applications.
Paris. 1890.

4617. 8⁴/₂. Massau J. Memoir on the graphical integration of partial differential equations.
lith. Ghent. 1899.

4604. 8¹/₂₃. Massau J. Memoir on graphical integration and its applications.
Ann. de l’Assoc. des Ingén. Liège. 1884.

2416. 4³/₁₉. Higher Mathematics.
A text-book for classical and engineering colleges. 3 ed. by M. Merriman and R. S. Woodward. New-York. 1900.

5613. 131. International Congresses of Mathematicians.
1 Congress in Zürich. Proceedings ed. by F. Rudio. Leipzig. 1898.
2 Congress in Paris. Report publ. by E. Duporcq. Paris. 1902.
3 Congress in Heidelberg. Proceedings ed. by A. Krazer. Leipzig. 1905.

6073. 6³/₄₃. Matthiessen L. Foundations of the ancient and modern algebra of literal equations.
Leipzig. 1878.

4193. 4⁶/₁. Meisel F. Practical examples for the theory of shadow construction.
20 plates. Leipzig.

4594. 6²/₂₉. Meyer A. New elements of the calculus of variations.

4655. 6¹/₃. Meyer F. Differential and integral calculus.
Vol. 1. Leipzig. 1901.

674. 4²/₂₅. Meyer G. F. Lectures on definite integrals between real limits.
Leipzig. 1871.

4196. 3³/₄, 6/₂. Meyer M. and Meyer C. Textbook of the theory of axonometric projection.
With atlas. Leipzig. 1855–1863.

7108. 6³/₅₃. Minkowski H. Geometry of numbers.
1st issue. Leipzig. 1896.

198. 3¹/₁₀,₁₁. Moigno. Lessons in integral calculus.
ed. according to the methods and works of Cauchy; vols. 1, 2. Paris. 1840, 1844.

1348. 4⁴/₁₉. Moigno and Lindelöf. Calculus of variations.
Lessons in differential calculus and integral calculus ed. according to the methods and works of A.-L. Cauchy; vol. 4, 1 fasc. Paris. 1861.

1320. 5¹/₁₄–₁₆. Molk J. (Tannery J. et). Elements of the theory of elliptic functions.
vols. 1, 2, 3. Paris. 1893–1898.

1355. 5⁶/₂₇. Monge G. Application of analysis to geometry.
5th ed. annotated by Liouville. Paris. 1850.

1401. 4¹/₄. Navier M. Summary of lessons in analysis.
vols. 1, 2; 2nd ed. annotated by J. Liouville. Paris. 1856.

5525. 63/34. Nédélec G. Le calcul vectoriel et ses applications en géométrie et en mécanique.
vol. 1. Paris. 1897.

4237. 4²/5. Neper J. Mirifici logarithmorum canonis constructio et eorum ad naturales ipsorum numeros habitudines.
Una cum annotationibus H. Briggi. Paris. 1895.

688. 63/51. Nernst W. und Schönflies A. Einführung in die mathematische Behandlung der Naturwissenschaften.
München, Leipzig. 1898.

686. 4³/14. Netto E. Substitutionentheorie und ihre Anwendungen auf die Algebra.
Leipzig. 1882.

691. 4³/26. Netto E. Vorlesungen über Algebra.
Bd. 1, 2. Leipzig. 1896–1900.

179. 3⁴/27. Neumann C. Vorlesungen über Riemann’s Theorie der Abel’schen Integrale.
2 Aufl. Leipzig. 1884.

2357. 10⁵/10. Neumann F. Vorlesungen über die Theorie des Potentials und der Kugelfunctionen.
hrsg. von C. Neumann. Leipzig. 1887.

716. 3²/18. Newton I. Mathematische Principien der Naturlehre.
hrsg. von J. Ph. Wolfers. Berlin. 1872.

2611. 4³/11. Newton. Principia.
1 book, sections 1, 2, 3; with notes of P. Frost. London. 1878.

689. 4³/30–32. Niewenglowski B. Cours de géométrie analytique.
t. 1, 2, 3. Paris. 1894–1896.

4575. 6²/3,4. Niewenglowski B. et Gérard L. Cours de géométrie élémentaire.
1. Géométrie plane; 2. Géométrie dans l’espace. Paris. 1898. 1899.

4664. 6²/32. Noble Ch. A. Eine neue Methode in der Variationsrechnung.
Göttingen. 1901.

1308. 3⁴/24. d’Ocagne M. Cours de géométrie descriptive et de géométrie infinitésimale.
Paris. 1896.

6655. 32⁵/3. d’Ocagne M. Exposé synthétique des principes fondamentaux de la nomographie.
Paris. 1903.

7114. 32³/23. d’Ocagne M. Traité de nomographie. Théorie des abaques. Applications pratiques.
Paris. 1899.

5126. 6³/24. von Oettingen A. Elemente der geometrisch-perspektivischen Zeichnens.
Leipzig. 1901.

1136. 5³/9, 3⁶/17. Olivier Th. Cours de géométrie descriptive.
Texte et atlas; p. 1–2, 3 éd. annotée par E. Rouché. Paris.

723. 5³/10. Painlevé P. Leçons sur la théorie analytique des équations différentielles.
lith. Paris. 1897.

709. 7⁵/9. Painlevé P. Leçons sur l’intégration des équations différentielles de la mécanique et applications.
lith. Paris. 1895.

1467. 4⁴/34. Panton A. W. (Burnside W. S. and). The theory of equations with an introduction to the theory of binary algebraic forms.
Dublin. 1881.

5146. 6³/22. Papperitz E. Die Mathematik an den deutschen technischen Hochschulen.
Leipzig. 1899.

II. Mathematics

No.	Class mark	Entry
5638.	6^7^/14.	Papperitz E. On the scientific significance of descriptive geometry and its development up to its systematic foundation by Gaspard Monge. Freiberg. 1901.
5127.	6^3^/16,17.	Papperitz E. (Rohn K. und). Textbook of descriptive geometry. Vol. 1, 2nd ed.; Vol. 2. Leipzig. 1901, 1896.
732.	3^2^/11.	Pascal E. The determinants. German ed. by H. Leitzmann. Leipzig. 1900.
4652.	6^2^/8.	Pascal E. The calculus of variations. German ed. by A. Schepp. Leipzig. 1899.
4127.	3^1^/1.	Pascal E. Exercises and critical notes on infinitesimal calculus. Milan. 1895.
2076.	3^2^/10.	Pasch M. Introduction to differential and integral calculus. Leipzig. 1882.
2099.	4^3^/18.	Peano G. Geometric applications of infinitesimal calculus. Turin. 1887.
6070.	6^3^/44.	Peano G. The foundations of the geometric calculus. German ed. by A. Schepp. Leipzig. 1891.
2150.	5^1^/10.	Peano G. Lessons in infinitesimal analysis. Vols. 1, 2. Turin. 1893.
3847.	6^7^/5,6.	Pennacchiette G. On funicular curves. Note I, II. Rend. del Circ. Mat. di Palermo. 1892.
2089.	6^3^/31, 6^6^/8.	Peschka G. Descriptive and projective geometry according to the present state of this science. Vol. 1, 2nd ed.; with atlas. Leipzig. 1899.
6071.	6^1^/31.	Petersen J. Methods and theories for solving geometric construction problems. Translated after the 2nd ed. by R. von Fischer-Benzon. Copenhagen. 1879.
708.	3^2^/9.	Petersen J. Theory of algebraic equations. Translated by H. Laurent. Paris. 1897.
2115.	3^3^/30.	Petersen J. Lectures on function theory. Copenhagen. 1898.
6599.	6^1^/33.	Pfaff I. F. General method for integrating partial differential equations. Translated by G. Kowalewski. Leipzig. 1902.
4574.	5^5^/8.	Picard É. Course of analysis. Edited by L. Caron and Ch. Philippe; lith. Paris. 1887.
4606.	6^2^/17.	Picard É. On the development over the past century of several fundamental theories in mathematical analysis. Revue génér. des sciences. Paris. 1896.
4439.	6^7^/18.	Picard É. On the periods of double integrals in the theory of algebraic functions of two variables. On the periods of a double integral of a rational function. On the number of conditions expressing that certain double integrals are of the second kind. Ann. de l’Éc. Norm.
4480.	6^2^/43–45.	Picard É. Treatise on analysis. Vol. 1, 2nd ed.; Vols. 2–3. Paris. 1901, 1893–1896.
1382.	5^5^/14.	Picard É. and Simart G. Theory of algebraic functions of two independent variables. Vols. 1, 2. Paris. 1897–1900.
699.	5^1^/24, 22^4^/28.	Plücker J. Collected scientific papers. Edited by A. Schoenflies and F. Pockels; Vols. 1, 2. Leipzig. 1895–1898.

Mathematics

No.	Shelf mark	Entry
733.	78²/7–11.	Poggendorff I. C. Biographisch-literarisches Handwörterbuch zur Geschichte der exacten Wissenschaften. Bd. 1, A–L; Bd. 2, M–Z. Leipzig. 1863. Bd. 3. 1858 bis 1883. 1 Abth., A–L; 2 Abth., M–Z; hrsg. von B. W. Feddersen und A. J. von Oettingen. Leipzig. 1896–1898. Bd. 4. 1883 bis zur Gegenwart. 1 Abth., A–L; 2 Abth., M–Z; hrsg. von A. J. von Oettingen. Leipzig. 1904.
706.	5¹/30.	Poincaré H. Calcul des probabilités. réd. par A. Quiquet. Paris. 1896.
5587.	8¹/47.	Poincaré H. La science et l’hypothèse. Paris.
707.	7⁴/12.	Poincaré H. Théorie du potentiel Newtonien. réd. par É. Le Roy et G. Vincent. Paris. 1899.
720.	4¹/19,20.	Poncelet J.-V. Applications d’analyse et de géométrie qui ont servi de principal fondement au traité de propriétés projectives des figures. t. 1, 2. Paris. 1862–1864.
1398.	3³/23.	Poncelet J.-V. Traité des propriétés projectives des figures. t. 1, 2; 2 éd. Paris. 1865–1866.
4653.	6²/6.	Prang C. Einführung in die Theorie und den Gebrauch der Determinanten. Berlin. 1900.
1469.	4²/21–24.	Price B. A treatise on infinitesimal calculus. vol. 1, 2 ed.; vol. 2–4. Oxford. 1857, 1854–1862.
7856.	5¹/29, 4/41.	Prix E. Elemente der darstellenden Geometrie. T. 1–2. Leipzig. 1883.
749.	5¹/4.	Raffy L. Leçons sur les applications géométriques de l’analyse. Éléments de la théorie des courbes et des surfaces. Paris. 1897.
199.	3³/14.	Reiff R. Geschichte der unendlichen Reihen. Tübingen. 1889.
181.	4¹/9	Rémond A. Exercices élémentaires de géométrie analytique à deux et à trois dimensions. p. 1, 2. Paris. 1891.
1356.	3²/7.	Résal H. Exposition de la théorie des surfaces. Paris. 1891.
2624.	4³/25.	Reuleaux F. Die sogenannte Thomas’sche Rechenmaschine. 2 Aufl. Leipzig. 1892.
746.	4³/35.	Reye Th. Die Geometrie der Lage. Abth. 1, 4 Aufl.; Abth. 2–3, 3 Aufl. Leipzig. 1899, 1892.
748.	4¹/5.	Richard J. Leçons sur les méthodes de la géométrie moderne. Paris. 1898.
750.	3⁵/9.	Riemann. Oeuvres mathématiques trad. par L. Laugel, avec une préface de M. Hermite et un discours de F. Klein. Paris. 1898.
745.	5²/14.	Riemann B. Gesammelte mathematische Werke. 2 Aufl. hrsg. von R. Dedekind und H. Weber. Leipzig. 1892.
747.	3²/6.	Riemann B. Partielle Differentialgleichungen und deren Anwendung auf physikalische Fragen. 3 Aufl. bearb. von K. Hattendorf. Braunschweig. 1882.
505.	3²/5.	Riemann J. (Cor N. et). Traité d’algèbre élémentaire. Paris. 1898.
5127.	6³/16,17.	Rohn K. und Papperitz E. Lehrbuch der darstellenden Geometrie. Bd. 1, 2 Aufl.; Bd. 2. Leipzig. 1901, 1896.
752.	4¹/11.	Rouché E. et de Comberousse Ch. Traité de géométrie. p. 1, 2; 7 éd. Paris. 1900.

II. MATHEMATICS.

4565. 6²/48. Rouché E. et Lévy L. Analyse infinitésimale à l’usage des ingénieurs.
t. i. Paris. 1900.

742. 4²/17. Rudio F. Archimedes, Huygens, Lambert, Legendre.
Vier Abhandlungen über die Kreismessung; deutsch hrsg. mit einer Übersicht
über die Geschichte des Problems von der Quadratur der Zirkels. Leipzig. 1892.

743. 4¹/25. Rudio F. Die Elemente der analytischen Geometrie.
T. 2, 2 Aufl. Leipzig. 1899.

558. 4¹/24. Rudio F. (Cantor H. und). Die Elemente der analytischen Geometrie.
T. 1, 4 Aufl. Leipzig. 1900.

4618. 6²/46. Russel B.-A. W. Essai sur les fondements de la géométrie.
trad. par A. Cadenat. Paris. 1901.

5138. 6³/21. Sachs J. Lehrbuch der projektivischen (neueren) Geometrie.
Synthetische Geometrie, Geometrie der Lage. Stuttgart. 1901.

788. 4⁴/15. Salmon G. Analytische Geometrie der höheren ebenen Kurven.
2 Aufl. Leipzig. 1882.

783. 4⁴/14,16. Salmon G. Analytische Geometrie der Kegelschnitte
mit besonderer Berücksichtigung der neueren Methoden bearb. von W. Fiedler;
T. 1, 6 Aufl.; T. 2, 5 Aufl. Leipzig. 1898, 1888.

789. 4⁴/23. Salmon G. Analytische Geometrie des Raumes.
Deutsch bearb. von W. Fiedler; Th. 1, 2; 3 Aufl. Leipzig. 1879–1880.

1384. 4⁴/13. Salmon G. Leçons d’algèbre supérieure
trad. par O. Chemin; 2 éd. franç. d’après la 4 éd. angl. Paris. 1890.

6556. 8⁷/28. Saltykow N. Sur les intégrales de S. Lie.
C. R. de l’Acad. des Sc. Paris. 1903.

3771. 6⁷/10. Saltykow N. Sur les intégrales des équations aux dérivées partielles
du premier ordre d’une seule fonction.
Bull. de la Soc. Math. de France. Paris. 1901.

6556. 8⁷/29. Saltykow N. Sur les relations entre les intégrales complètes de S. Lie
et de Lagrange.
C. R. de l’Acad. des Sc. Paris. 1903.

6556. 8⁷/30. Saltykow N. Sur le rapport des travaux de S. Lie à ceux de Liouville.
C. R. de l’Acad. des Sc. Paris. 1903.

6556. 8⁷/28. Saltykow N. Sur le problème de S. Lie.
C. R. de l’Acad. des Sc. Paris. 1903.

1399. 5³/8. Sauvage L. Théorie générale des systèmes d’équations différentielles
linéaires et homogènes.
Paris. 1895.

661. 6⁴/17. Scheffers G. (Lie S. und). Geometrie der Berührungstransformationen.
Bd. 1. Leipzig. 1896.

4319. 4⁴/31. Schenkel H. Kritisch-historische Untersuchung über die Theorie der
Gammafunction und Euler’schen Integrale.
Uster-Zürich. 1894.

6157. 30³/4. Schilling F. Über die Nomographie von M. d’Ocagne.
Eine Einführung in dieses Gebiet. Leipzig. 1900.

7846. 5⁴/40. Schilling F. Über die Anwendungen der darstellenden Geometrie, ins-
besondere über die Photogrammetrie.
Leipzig, Berlin. 1904.

4314. 6⁷/8. Schlegel M. Bestimmung der Konstanten der sphärischen Kettenlinie.
Berlin. 1884.

753. 4⁵/1,2. Schlesinger L. Handbuch der Theorie der linearen Differentialglei-
chungen.
Bd. 1; Bd. 2, Th. 1–2. Leipzig. 1895–1898.

MATHEMATICS.

4²/12. Schlömilch O. Compendium der höheren Analysis.
Bd. 1, 5 Aufl., Bd. 2, 4 Aufl. Braunschweig. 1881–1895.
4²/9. Schlömilch O. Übungsbuch zum Studium der höheren Analysis.
Th. 1–2, 4 Aufl. Leipzig. 1888–1900.
4³/10. Schlömilch O. (Fort O. und). Lehrbuch der analytischen Geometrie.
Th. 1–2, 6 Aufl. Leipzig. 1898, 1893.
4¹/28. Schoenflies A. La géométrie du mouvement.
Exposé synthétique; trad. par Ch. Speckel, annoté par G. Fouret. Paris. 1893.
6²/25. Schoenflies A. Die Entwickelung der Lehre von den Punktmannigfaltigkeiten.
Bericht der D. Mathematiker-Vereinigung. Leipzig. 1900.
6⁷/40. Scholz P. Ueber die Reduction des Drei-Körper-Problems auf die Integration einer einzigen Differential-Gleichung.
Berlin. 1900.
6³/51. Schönflies A. (Nernst W. und). Einführung in die mathematische Behandlung der Naturwissenschaften.
München, Leipzig. 1898.
6¹/10. Schröder J. Darstellende Geometrie.
Th. 1. Leipzig. 1901.
4⁵/40. Schrön L. Siebenstellige gemeine Logarithmen der Zahlen von 1 bis 108000 und der Sinus, Cosinus, Tangenten und Cotangenten aller Winkel des Quadranten von 10 zu 10 Secunden.
22 Aufl. Braunschweig. 1894.
3²/15–17. Schubert F. Die darstellende Geometrie an maschinentechnischen Lehranstalten, Gewerbe- und Fachschulen.
Th. 1, 2, 3. Mittweida.
3²/42. Schülke A. Aufgaben-Sammlung aus der Arithmetik, Geometrie, Trigonometrie und Stereometrie.
Leipzig. 1902.
6¹/34. Schur F. Lehrbuch der analytischen Geometrie.
Leipzig. 1898.
5⁴/39. Schüssler R. Orthogonale Axonometrie.
Leipzig, Berlin. 1905.
3⁵/27. Schwarz H. A. Gesammelte mathematische Abhandlungen.
Bd. 1, 2. Berlin. 1890.
3¹/13. Seeberger G. Principien der Perspektive und deren Anwendung nach einer neuen Methode.
7 Aufl. mit einem Vorwort von F. Thiersch. München. 1900.
3³/10,11. Serret J.-A. Cours d’algèbre supérieure.
t. 1–2, 5 éd. Paris. 1885.
3³/12,13. Serret J.-A. Cours de calcul différentiel et intégral.
t. 1–2, 4 éd. augm. d’une note de Ch. Hermite. Paris. 1894.
3³/15. Serret J.-A. Traité d’arithmétique.
7 éd. Paris. 1887.
3³/14. Serret J.-A. Traité de trigonométrie.
8 éd. Paris. 1900.
6⁷/52. Sercawy V. Über den Zusammenhang zwischen den vollständigen Integralen und der allgemeinen Lösung bei partiellen Differentialgleichungen höherer Ordnung.
Denkschr. der K. Acad. der Wiss. Wien. 1886.
5⁵/14. Simart G. (Picard É et). Théorie des fonctions algébriques de deux variables indépendantes.
t. 1, 2. Paris. 1897–1900.

II. Mathematics

No.	Shelf mark	Entry
6554.	6⁷/36.	Simon M. Euclid and the six planimetric books. Leipzig. 1901.
7382.	6⁵/35.	Simon M. On the development of elementary geometry in the nineteenth century. Jahresber. d. D. Mathematiker-Vereinigung. Leipzig. 1906.
6430.	31²/14, 6/9.	Smith R. H. Graphics or the art of calculation by drawing lines, applied especially to mechanical engineering. With an atlas of diagrams; p. 1. London. 1889.
1472.	4³/12.	Smith W. B. Infinitesimal analysis. Vol. 1. London. 1898.
3036.	4¹/6.	Sohncke L. Collection of problems from differential and integral calculus. Vols. 1–2, 3rd ed.; ed. by Heis. Halle a. S. 1865.
774.	3³/5.	Sonnet H. First elements of infinitesimal calculus. 5th ed. Paris. 1897.
775.	3³/6.	Sonnet H. and Frontera G. Elements of analytic geometry. 9th ed. Paris. 1899.
4150.	3⁴/35.	de Sparre. Course on elliptic functions. Parts 1, 2, 3. Brussels, Paris. 1886–1888.
6509.	6⁷/39.	Stäckel P. On the integration of the Hamilton–Jacobi differential equation by means of separation of variables. Halle a. S. 1891.
548.	3⁴/28.	Stäckel P. and Engel F. The theory of parallel lines from Euclid to Gauss. Leipzig. 1895.
760.	5¹/31.	Stahl H. Theory of Abelian functions. Leipzig. 1896.
1225.	3¹/10.	Steiner J. The geometrical constructions carried out by means of the straight line and a fixed circle. Ed. by A. J. von Oettingen. Leipzig. 1895.
762.	3⁴/36,37.	Steiner J. Collected works. Ed. by K. Weierstrass. Vols. 1, 2. Berlin. 1881–1882.
1283.	3¹/17,18.	Steiner J. Systematic development of the dependence of geometrical figures on one another. Parts 1, 2. Leipzig. 1896.
2084.	3³/8.	Stolz O. Magnitudes and numbers. Leipzig. 1891.
763.	4³/8.	Stolz O. Fundamentals of differential and integral calculus. Parts 1, 2, 3. Leipzig. 1893–1899.
765.	4³/9.	Stolz O. Lectures on general arithmetic according to the newer views. Parts 1, 2. Leipzig. 1885–1886.
4659.	6²/49.	Study E. Geometry of dynames. First installment. Leipzig. 1901.
5136.	6³/15.	Sturm R. Elements of descriptive geometry. Leipzig. 1874.
6555.	6⁷/37.	Suter H. The mathematicians and astronomers of the Arabs and their works. Leipzig. 1900.
4573.	6²/36,37.	Tait P. G. Elementary treatise on quaternions. Translated by G. Plarr; 1, 2. Paris. 1882–1884.

Mathematics

No.	Shelfmark	Entry
4601.	6²/47.	de Tannenberg W. New lessons on the geometrical applications of differential calculus. Paris. 1899.
5334.	4⁶/8.	de Tannenberg W. Lessons on the integration of a partial differential equation of the first order. lith.
4620.	6²/23.	Tannery J. Lessons in theoretical and practical arithmetic. 2nd ed. Paris. 1900.
2408.	3⁴/14.	Tannery J. Introduction to the theory of functions of one variable. Paris. 1886.
1320.	5¹/14-16.	Tannery J. and Molk J. Elements of the theory of elliptic functions. vols. 1, 2, 3. Paris. 1893-1898.
2856.	3⁶/13,54.	Tchebycheff P. L. Works. publ. by A. Markoff and N. Sonin; vol. 1. St.-Petersburg. 1899.
824.	5³/25.	Thomae J. Outline of a theory of the functions of a complex variable and of theta functions. 3rd ed. Halle a. S. 1890.
2126.	3⁶/48.	Thomae J. Introduction to the theory of definite integrals. Halle a. S. 1875.
793.	11³/8-10.	Thomson W. Mathematical and physical papers. vols. 1, 2, 3. Cambridge. 1882-1890.
2369.	4³/3.	Tisserand F. Supplementary collection of exercises on infinitesimal calculus. 2nd ed., enlarged by P. Painlevé. Paris. 1896.
2077.	3¹/5.	Todhunter J. A treatise on the integral calculus and its applications. 4th ed. London. 1874.
1470.	3¹/4.	Todhunter J. Examples of analytical geometry of three dimensions. 4th ed. London. 1878.
898.	4²/20.	Tschebyscheff P. L. Theory of congruences. Elements of number theory; ed. by H. Schapira. Berlin. 1899.
5182.	6⁴/2.	de la Vallée Poussin. Course of infinitesimal analysis. vol. 1. Paris. 1903.
3040.	4³/20.	Vega G. Logarithmic-trigonometrical handbook. revised by C. Bremiker; 46th ed. Berlin. 1862.
5330.	6³/40.	Valentiner S. Investigations on the relation between the potential of a homogeneous sphere and that of its center. Karlsruhe. 1900.
4132.	4⁸/29.	Veronese G. Foundations of geometry of more than three dimensions and of more than one species of rectilinear units. Padua. 1891.
1405.	4¹/40,41.	Villié E. Compositions in analysis, mechanics, and astronomy given for the licentiate in mathematical sciences; pts. 1, 2, 3. Paris. 1885-1898.
803.	4³/23.	Vivanti G. The concept of the infinitesimal and its application to mathematics. Historical essay. Mantua. 1894.
634.	3²/2.	Vivanti G. Course in infinitesimal calculus. Messina. 1899.
802.	5¹/2.	Vogler Ch. A. Fundamentals of the calculus of adjustments. Braunschweig. 1883.
4585.	6⁴/25.	Vogt H. Elements of higher mathematics. Paris. 1901.

II. Mathematics.

5315. 6¹/30. Vollprecht H. Das Rechnen.
Eine Vorbereitung zur allgemeinen Arithmetik. Leipzig, Berlin. 1902.

4442. 8⁷/32. Volterra V. Sopra una classe di equazioni dinamiche.
Atti d. R. Accad. dei Sc. Torino. 1898.

4441. 6⁷/1. Volterra V. Sugli integrali lineari dei moti spontanei a caratteristiche indipendenti.
Atti d. R. Accad. dei Sc. Torino. 1900.

4440. 8⁷/31. Volterra V. Sulla integrazione di una classe di equazioni dinamiche.
Atti d. R. Accad. dei Sc. Torino. 1898.

5128. 6²/53,54. Vonderlinn J. Darstellende Geometrie für Bauhandwerker.
Ed. 1, 2. Stuttgart. 1894.

847. 5²/2. von Weber E. Vorlesungen über das Pfaff’sche Problem und die Theorie der partiellen Differentialgleichungen erster Ordnung.
Leipzig. 1900.

840. 4²/15. Weber H. Elliptische Functionen und algebraische Zahlen.
Braunschweig. 1891.

905. 4²/13,14. Weber H. Lehrbuch der Algebra.
Bd. 1, 2; 2 Aufl. Braunschweig. 1898–1899.

1380. 5¹/12. Weber H. Traité d’algèbre supérieure.
trad. sur la 2 éd. par J. Griess. Paris. 1898.

841. 3⁵/26. Weierstrass K. Abhandlungen aus der Functionenlehre.
Berlin. 1886.

835. 3⁶/1. Weierstrass K. Mathematische Werke.
Bd. 1, 2. Berlin. 1891–1895.

1410. 5³/27. Weierstrass K. Formules et propositions pour l’emploi des fonctions elliptiques.
réd. et publ. par H. A. Schwarz; trad. par H. Padé; p. 1. Paris. 1894.

834. 5³/26,28. Weierstrass K. Formeln und Lehrsätze zum Gebrauche der elliptischen Functionen.
bearb. und hrsg. von H. A. Schwarz; Abth. 1, 2 Ausg. Berlin. 1893.

4191. 30³/46. Weigel (Gubatz, Lüdeke). 301 Aufgaben aus der darstellenden Geometrie für Maschinenbauer, Kesselschmiede und verwandte Gewerbe.
Leipzig. 1900.

5129. 6²/55. Weiler A. Neue Behandlung der Parallelprojektionen und der Axonometrie.
Leipzig. 1896.

5345. 6⁷/33. Wendler A. Über die Flächen, welche dem partikulären Integrale der Differentialgleichung
\[ \frac{\partial^2 z}{\partial x \partial y}=0 \]
entsprechen.
München. 1900.

5313. 6³/39. Wertheim G. Elemente der Zahlentheorie.
Leipzig. 1887.

7652. 5⁵/18. West E. Exposé des méthodes générales en mathématiques, résolution et intégration des équations, applications diverses, d’après Hoëné Wronski.
Paris. 1886.

5232. 6³/10,11. Wiener Ch. Lehrbuch der darstellenden Geometrie.
Bd. 1, 2. 1884.

7564. 6⁷/46. Wiener H. Sammlung mathematischer Modelle.
hrsg. von der Verlagsbuchhandlung B. G. Teubner. Leipzig. 1905.

7540. 9³/31. Zech J. Zur Methode der kleinsten Quadrate.
Tübingen. 1857.

4139. 3³/9. Zeuthen H.-G. Histoire des mathématiques dans l’antiquité et le moyen âge.
trad. par J. Mascart. Paris. 1902.

844. 4¹/32. Zermelo E. Untersuchungen zur Variations-Rechnung.
Berlin. 1894.

5806. 32³/15. Ziegler. Graphische Darstellung der trigonometrischen Functionen nebst Tafeln zur Konstruktion bestimmter Winkel und Linien.
hrsg. von F. Peters. Wiesbaden. 1902.

II. MATHEMATICS.

SUPPLEMENT 1.

A.

6⁴/₄₇. Belyankin I. I. Problems in analytic geometry in the plane.
Lithogr. Kiev. 1902.
6⁴/₂₇. Belyankin I. I. Problems in differential calculus.
3rd ed.; lithogr. Kiev. 1904.
8¹/₅₁. Voronets P. V. Equations of motion of a rigid body rolling on a fixed plane.
Kiev. 1903.
6⁴/₄₈. Twenty-fifth Anniversary of the Moscow Mathematical Society.
1867–1892. Moscow. 1896.
8⁵/₃. Delaunay N. B. An elementary guide to the independent study of higher mathematics and mechanics.
St. Petersburg. 1900.
5⁵/₂₂. Dolbnya P. I. Lectures on integral calculus.
Lithogr. St. Petersburg.
3⁴/₃. Lejeune-Dirichlet P. G. Theory of numbers.
Issue 1; trans. Ya. M. Nazarevsky. St. Petersburg. 1899.
5²/₂₉. Mezhericher P. I. A generally accessible course in machine-building drawing with a preparatory course in elementary drawing.
St. Petersburg. 1906.
5²/₃₀. Mezhericher P. I. Projection drawing.
Elementary course in descriptive geometry. 3rd ed. St. Petersburg. 1904.
4⁵/₁₀. On Determinants.
Compiled by K. Gedroits; lithogr.
3⁴/₁₁. Sokhotsky Yu. Higher algebra.
Part 1. St. Petersburg. 1882.
6²/₅₈. Freysing Sh. Essays on the philosophy of mathematics.
2nd ed. St. Petersburg. 1902.
33⁶/_10,11,A. Drawings for the construction of curves and the joining of lines.
Publ. Tomsk Technological Institute. Tomsk. 1904.

B.

6⁵/₃₆. Ball W.-W. R. Histoire des mathématiques.
Trad. sur la 3 éd. angl. par L. Freund; t. 1. Paris. 1906.
5⁵/₂₅. Bromwich T. J. I’A. Quadratic forms and their classification by means of invariant factors.
Cambridge. 1906.
5⁵/₂₆. Bruns H. Wahrscheinlichkeitsrechnung und Kollektivmasslehre.
Leipzig und Berlin. 1906.

7402. $5^5/27$. Catalog mathematischer Modelle für den höheren mathematischen Unterricht
veröff. durch die Verlagsbuchhandlung von M. Schilling; 6 Aufl. Halle a. S. 1903.

5053. $5^5/10$. Coulon J. Sur l’intégration des équations aux dérivées partielles du second ordre par la méthode des caractéristiques.
Thèse prés. à la Faculté des sciences. Paris. 1902.

507. $3^3/1$. Czuber E. Theorie der Beobachtungsfehler.
Leipzig. 1891.

8128. $5^5/28$. Ebner F. Leitfaden der technisch wichtigen Kurven.
Leipzig. 1906.

1332. $4^1/36$. de Fabry L. Discussion et proposition relatives au premier principe du calcul différentiel.
Paris.

4665. $6^2/5,\ 1/8$. Geigenmüller R. Elemente der höheren Mathematik.
Bd. 1, 5 Aufl.; Bd. 2, 4 Aufl. Mittweida. 1899.

8132. $6^5/37,38$. Goursat É. Cours d’analyse mathématique.
t. 1, 2. Paris. 1902–1905.

7639. $8^5/2$. Jacobi C. G. J. Gesammelte Werke
Supplementband hrsg. von E. Lottner. Berlin. 1884.

3737. $5^5/31$. Katalog mathematischer und mathematisch-physikalischer Modelle, Apparate und Instrumente.
hrsg. von W. Dyck. München. 1892; Nachtrag, 1893.

8123. $5^5/24$. Klein F. Über lineare Differentialgleichungen der zweiten Ordnung.
ausgearb. von E. Ritter; neuer Abdr.; lith. Leipzig. 1906.

8119. $6^7/49$. Molien Th. Eine Bemerkung zur Theorie der homogenen Substitutionsgruppen.
Sitzungsber. der Naturf. Ges. Jurjew (Dorpat).

8117. $6^7/50$. Molien Th. Ueber die Anzahl der Variabeln einer irreductibelen Substitutionsgruppe.
Sitzungsber. der Naturf.-Ges. Jurjew (Dorpat).

8118. $6^7/51$. Molien Th. Über die Invarianten der linearen Substitutionsgruppen
Sitzungsber. der K. Preuss. Ak d. der Wiss. Berlin. 1897.

4564. $5^4/25$. Painlevé P. Sur les lignes singulières des fonctions analytiques.
Thèse prés. à la Faculté des Sciences. Paris. 1887.

402 Б.К. $78^2/3$. Poggendorff I. C. Biographisch-literarisches Handwörterbuch zur Geschichte der exacten Wissenschaften.
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[v1] 1907

Catalogue of the Library of the Tomsk Technological Institute of Emperor Nicholas II. Section 2. Pure Mathematics

Abstract Generated abstract

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CATALOG

OF THE LIBRARY

of the Tomsk

Technological Institute

of Emperor Nicholas II.

Section 2.

PURE MATHEMATICS.

II. MATHEMATICS.

A. Books printed in Russian type.

Mathematics. II.

II. Mathematics.

II. Mathematics.

II. Mathematics

Mathematics

II. Mathematics.

B. Books printed in foreign typefaces.

Mathematics

Mathematics

Mathematics

Mathematics

II. Mathematics

Mathematics

II. Mathematics.

Mathematics. II.

II. Mathematics

Mathematics

MATHEMATICS.

II. Mathematics

Mathematics

II. Mathematics.

II. MATHEMATICS.

SUPPLEMENT 1.

A.

B.

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